tag:blogger.com,1999:blog-1215741566240423732024-03-04T23:32:41.831-08:00berbagi dengan sayaBi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.comBlogger8125tag:blogger.com,1999:blog-121574156624042373.post-5380017252172059972017-11-02T08:14:00.001-07:002017-11-03T06:52:23.671-07:00Kuis Blog Traveloka<p dir="ltr"><b>Traveloka Mempermudah Saya Menuju Pelukan Sang Pujaan Hati (Oleh :Ani Nurwasilah)</b></p>
<p dir="ltr">Jalan kehidupan di bumi ini hanyalah sebatas warung peristirahatan, <u>masih</u> panjang dan banyak lagi kehidupan setelahnya yang nyata akan kita lalui. Namun di bumi ini lah jalan penentu kemampuan kita menghadapi  gejolak pertempuran di alam nanti. Maka tak jarang setiap makhluk saat ini  mencari jejak mana yang akan membawa langkah kakinya menuju harapan nyata. Di alam semesta ini kewajiban kita menggali dan mendobrak apa saja yg menjadi benalu setiap tercapaiannya kebutuhan jasmani dan rohani.  Begitupun dengan keluarga kecil saya yang mempunyai prinsip, cara, risiko, dan tujuan kebahagiaan. Dibalik tercapainnya kebahagian sebenarnya ada kesedihan baik itu sebelum atau setelah rasa bahagia itu datang, namun ingatlah bahwa kita perlu bersyukur atas segala situasi yang ada. Tentunya bagi saya sebagai seorang istri akan sangat bahagia jika mampu menjadi mahkota untuk keluarga. Sebelumnya perkenalkan saya adalah seorang istri dari suami terhebat mas Moh Nawawi (Karyawan Negeri), saat ini saya menjalani kehidupan yang berbalik 180 derajat dari kehidupan saat masih bestatus lajang. Usia saya saat ini 24 tahun dan  masih bisa dibilang pengantin baru, karena saya baru menikah tanggal 12 Maret 2017 kemarin, sebelumnya saya bekerja sebagai karyawan swasta di salah satu perusahaan asing yang berada di kota Solo, bermodalkan  gelar Sarjana Teknik yang saya tempuh di salah satu Universitas swasta yang ada di D.I Yogyakarta. Berbagai pengalaman saya peroleh terutama menjadi anak rantau. Pergi jauh dari rumah seorang diri sudah terbiasa untuk saya dari mulai zaman transportasi masih kolektif sampai zaman transfortasi online saat ini. Bayangkan saja dulu, perjalanan saya dari rumah yang berada di kabupaten Majalengka  ingin pergi ke Jogja harus berapa kali dibuat susah dan ditipu daya dengan teknologi yang belum maju, sekarang lihat saja jangankan pergi-pergi, untuk ingin makan saja tinggal buka pintu rumah langsung bisa menikmati. Sama hal nya dengan ingin pintar maka belajar, ingin diatas maka naik, ingin sukses maka berusaha, dan ingin apapun itu ada tapak tersendiri yg dilalui, baik itu harus dengan bersusah payah atau cukup semudah membalikan telapak tangan.<br>
Proses adalah hal yang wajar namun kita juga harus pintar memainkan proses itu, agar mendapatkan jalur alternatif lebih mudah mencapai tempat tujuan. Inilah salah satu prinsip saya dan suami dalam menjalani kehidupan, walaupun terkadang muncul rasa bosan, sedih, tak sabar, bahkan rasa ingin berontak. Keadaan saya bersama suami masih jauh dari kata ideal sebagai pasangan pengantin baru, karena kami berdua masih hidup terpisah suami yang bekerja di ibu kota dan saya sendiri karena sudah resign tinggal di rumah orang tua dengan alasan tertentu,  namun ini adalah permasalah sebagai bentuk cara dan salah satu risiko dari tujuan yang akan kami capai kelak dan secepatnya. Kewajiban suami mencari nafkah membuat kami LDR, ya walaupun masih sama-sama di pulau jawa tapi bagi kami ini sangat berat. Demi menyenangkan hati sang istri suami saya menyuruh agar saya tinggal di rumah orang tua dan boleh kapanpun pergi ke Jogja atau Jakarta. Singkat cerita, akhirnya dalam satu bulan saya bisa pergi-pergi ke beberapa tempat berkali-kali seperti dari Majalengka- Cirebon, Cirebon-Jogja, Jogja-Jakarta, dan suami pun tak jarang melakukan perjalanan serupa dengan saya. Jika dinalar secara matematis keadaan seperti ini akan menghabiskan banyak sekali pengeluaran yang berimpas pada finansial keluarga. Sehingga bagaimana caranya saya tetap bisa melakukan perjalanan demi bertemu suami dan demi menjalankan sedikit kegiatan saya dengan biaya yang efektif murah? <br>
Dari situlah saya mencoba berpikir dan ikhtiar, karena saya tipikal orang yang sering bermain gadget akhirnya saya melihat dan membaca iklan bahwa ada sebuah perusahaan menyediakan berbagai layanan pemesanan tiket yaitu Traveloka. Saya termasuk pecinta transportasi kereta api dari mulai kereta ekonomi yang masih mengizinkan para pedagang asongan masuk dan mengikuti rangkaian perjalanan bahkan pemesanan tiketpun harus datang langsung ke stasiun, hingga sampai saat ini dimana situasi di area stasiun dan di dalam kereta benar-benar steril dari para pedagang asongan dan bisa pesan tiket dari mana saja, kapan saja dengan sangat mudah. Semenjak ada traveloka ini saya justru lebih semangat bepergian karena perjalanan untuk bertemu suami lebih dimudahkan. Biasanya jika saya ingin pergi dari Jogja-Jakarta H-1 hari baru memesan tiket karena pekerjaan suami yang belum bisa dipastikan waktu luangnya, bahkan seringkali rencana pertemuan kami gagal padahal tiket sudah saya pesan. Sangat bahagia sekali ketika ingin memesan tiket bisa didapat dengan mudah dan memilih tempat duduk dikereta dengan nyaman, itu perjalanan yang selalu saya idamkan saat akan bertemu suami.<br>
Kemudahan pemesanan tiket kereta adalah salah satu ketertarikan  saya memakai jasa Traveloka untuk setiap perjalan, dan harga yang ekonomis menjadi salah satu incaran utama saya, karena meskipun saya harus pergi beberapa kali dalam satu bulan, tidak begitu banyak biaya yang perlu dikeluarkan, sehigga bisa saya sisihkan untuk kebutuhan lainnya. Nah Traveloka ini membuat mata saya terus kelilipan dengan tawaran promo-promo yang seringkali muncul. Akhirnya tidak ragu dan akan tetap setia untuk membuka aplikasinya pada ponsel setiap kali mau melakukan perjalan. Sampai-sampai saya komporin suami terus untuk memakai aplikasi traveloka saja dan beliau sangat antusias sekali. Ini hanyalah sebagain kebahagiaan yang saya dapat dari Traveloka, masih banyak lagi kepuasan-kepuasan lainnya, karena Traveloka mempermudah saya menuju pelukan sang pujaan hati alias suami.<br>
Lewat catatan ini saya berterimaksih dan sangat puas atas adanya Traveloka, sangat membantu sekali. Semoga semakin maju dan banyak disebru para traveller.<br>
#JadiBisa dengan <u>Traveloka</u></p>
Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com0tag:blogger.com,1999:blog-121574156624042373.post-77288566031925383492013-02-06T02:03:00.001-08:002013-02-06T02:03:39.833-08:00The Relationship between Theology and Philosophy<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">PAPER</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">THE RELATIONSHIP BETWEEN PHILOSOPHY</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">AND THEOLOGY<span style="mso-spacerun: yes;"> </span>IN
THE POSTMODERN AGE</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-no-proof: yes;"></span></div>
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<br /></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-no-proof: yes;">Writted By :<span style="mso-spacerun: yes;"> </span>Ani Nurwasilah</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-no-proof: yes;"><span style="mso-spacerun: yes;">
</span>(11521091)</span></div>
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<br /></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">PONDOK PESANTREN</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">UNIVERSITAS ISLAM INDONESIA</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">YOGYAKARTA</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Times New Roman","serif"; font-size: 18.0pt; line-height: 115%; mso-ansi-language: EN-US;">2012/2013</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
<div class="MsoListParagraph" style="mso-list: l1 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">A.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">ABSTRACT</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .25in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">According
to many scientists, the philosophy is the mother of all kinds of science, even
though others reveal<span style="mso-spacerun: yes;"> </span>that philosophy is
born because of theology but the idea about<span style="mso-spacerun: yes;">
</span>science philosophy rejected by philosophers in the Western world because
philosophy is a science that puts on the science of devotion and human nature
is not theology. And the philosopers looking for the real answer what is the
relationship between philosophy and theology through the ultimate goal of a
science.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .25in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Many
people found that philosophy brings new problems to the resolution of a
problem. Philosophers hoped that philosophy is not eliminated even by the
scientists who hope philosophical theology will be lost. The philosophers
refused the treatment of theologians because of some reasons that any human
problems posed by philosophers concluded emerging as an issue of human reason
and a man made the difference between humans and animals are the object of
philosophy.<span style="mso-spacerun: yes;"> </span>Philosophy is a fact that
has not complete and still debated. Philosophy presents science for many years,
and the presentation of the science needs cooperation with humanism,
materialism, physicalism, naturalism, and other ideologies in contrary to
religion.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .25in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Meanwhile
theology must be understood that it is not only includes the science of kalam
but the ethics of religion jurisprudence and ushul fiqh. From some of the
points above, we can see some questions raised by philosophers to the
theologians. One of the most important things for review is epistimologi.
Because it is the middle part of the thinkers who serve (ancient times) less
attention to the contemporary thinkers. How we know the existence of God?
Classic answer posed by the Christians and Muslims that we can formulate
deductive proof and the conclusion states the existance of God. The problem of
this answer is many premise that embodies at first, but now has been
questioned. In fact, the philosophy is the science that uses the methods of
human thought is not limited by religious laws while keagaan theological
science which explains about the existence of God, religious ethics,
jurisprudence, ushul fiqh and others.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .25in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">In
religion and philosophy, there are three subjects, there are religion is the
main object of philosophy, the understanding of religion philosophy and the
differences between theological and philosophical approaches, these three
discussion influent to the relationship between philosophy and theology in
fact. And as a rational human being must have the desire to prove the truth of
religious beliefs from the perspective or logic or free. Thus the discussion of
the them will be clarify in this paper.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">B. THE PROBLEM
STATEMENT</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">To understand
the relationship between philosophy and theology in postmodern era, the authors
presents some important issue about those theory, includes:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">1. What is the
real definition of philosophy and religion itself </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">?</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">2. Why Religion
is referred as the object of Philosophy</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">
?</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">3. How different
approaches to the relationship between philosophy and theology </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span>?</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">C. THE BASIC
CONCEPTUAL<span style="mso-spacerun: yes;"> </span>FRAME WORK</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">According
to the sources about the relationship between philosophy and theology explains
the problems with the frame of mind is there is the influent from every aspect
of either philosophy or theology itself, in fact the thought of both scientists
and the condition in this postmodern era. Among the topics in conceptual frame
work is the history of the greatest philosophers before Ibnu Sina is Al-Farabi,
his philosophical analysis is drawn from the Greek language used as Arabic word
come from the word philosophia means love of truth. It should be underlined
that, although the word philosophy comes from the Greek language and the
ancient Greek philosophical tradition has had since 500 BC, it does not mean only
those ancient Greeks who had been living philosophy.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Whereas
if you look up the definition of religion is a protective hard word. There are
at least three reasons why religion is said to have a difficult first
definition, because religion is a social spiritual experience and subjective
subjective and individualistic,second there is no one talks so lively and
emotional rather than talk about religion, then the discussion of religion
always have strong and emotional conversation, so it is difficult to give
meaning about religious sentence, third, because the concept of religion is
influenced by the goal of the person who gave the definition of religion.
(According to Dr. A. Mukti Ali). Many scientists claim that the difficulty of
defining religion.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">`Similarities
between philosophy and theology are both aimed at finding the truth, Philosophy
with his nature tp find the truth, whether the truth about nature or human or
God, whereas the characteristic of religion provide answers to all the problems
of human rights’s question, whether of nature, human and God.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">D. THE STEPS,
THE PROCEDURE AND THE APPLIED EXAMPLE</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Steps
and procedures used on the relationship between philosophy and theology in the
postmodern era is analyze each understanding of philosophy and religion, then
the discussion of the development of the two as the example of philosopher
thought and a prominent theological thought in ancient times to discover
similarities and differences of both, this is a stepto be the main subject to
know how the relationship between philosophy and theology in this postmodern
era. Its basically every science has two kinds of objects, material and formal
object. It said that the material object is something being targeted
investigations, as well as the human body is the material object of medical
science, while the formal object is a particular perspective about material
objects, such as empirical and experimental approaches in medical science.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Meanwhile
observed from material object of philosophy, religion is an object in the
physical and metaphysical dimensions. And if linked on the philosophy of
religion is a discussion of the problematic aspects of the eschatology of
absolute justice and the will of God, viewed from one side, God is almighty,
but he also willing absolute. It becomes the problem of the God's justice as a
Jahar entered into heaven. The solution for a certain class of Gods keep fair
because they have an absolute desire, but another group thinks God is unfair
because it does not conform with the promises in the Bible that God will enter
the wicked into hell. According to another groups from class above<span style="mso-spacerun: yes;"> </span>about God enter the wicked into the heaven,
then the system of good and bad values are not useful because the fate of
someone is not determined by its effort in the world, but by the absolute will
of God. Examples of such problems are used as an approximation of the
relationship between philosophy and theology.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">E. CONCLUSION</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">From
the various descriptions of the formula above, we can conclude that there is an
issue related to the relationship between philosophy and theology in the
postmodern era, including:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">a. Religion as
the object study of philosophy</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Philosophy
as a systematicand radical process of thinking also has a material object and
formal object. Material object of philosophy is all that exists, including the
empirical worldand non empirical world. Seems like a metaphysical nature. Some
philosophers divide philosophy material objects into three parts, in fact, in
mind and that is the possibility. The formal object of philosophy is a holistic
point of view, radical and objective, in order to achieve its nature.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Religion is a
belief system that God has always embraced by human interaction with Him.
Subject discussed in religion is the existence of gods, humans and the
relationship between man and his god. This is an aspect of metaphysics while
human beings and part of the natural objects included in the category of
physics. Thus the philosophy of religion discussed in terms of the metaphysical
and physical, but the pressure point of philosophy is more focused to the
metaphysical aspect than the physical. The physical aspect will be more clearly
outlined in the natural sciences such as biology, psychology and anthropology.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">b. Understanding
Philosophy-Theology</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Discussed
above regarding the definition of philosophy, addition to the understanding of
philosophy is very diverse in expression, even Moh. Hatta and Langeveld said
that the definition of philosophy not to be given because everyone has their
own pressure in the definition. Therefore let everyone examines the philosophy
first and then summarize their own perception.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">There
is another definition of religion that most of the scientists also can not give
a clear sense of this, but etymologically religion derived from the word
Sankskrit. Some argue that the word consists of two words, the first words <i style="mso-bidi-font-style: normal;">a</i> means <i style="mso-bidi-font-style: normal;">no</i>t and <i style="mso-bidi-font-style: normal;">gam </i>means <i style="mso-bidi-font-style: normal;">go</i> so <i style="mso-bidi-font-style: normal;">religion will not go</i>, permanent inherited hereditary. Religion have
such properties. While the Arabic word <i style="mso-bidi-font-style: normal;">Al-din</i>
consist of letters <i style="mso-bidi-font-style: normal;">dal</i>, <i style="mso-bidi-font-style: normal;">ya</i> and <i style="mso-bidi-font-style: normal;">nun</i>, from these letters can be read by <i style="mso-bidi-font-style: normal;">dain</i> means <i style="mso-bidi-font-style: normal;">the debt</i>, and <i style="mso-bidi-font-style: normal;">din</i> means <i style="mso-bidi-font-style: normal;">religion</i> and <i style="mso-bidi-font-style: normal;">doomsday</i>.Those
three meaning show two different parts, the first part higher, more powerful,
feared and respected by second parts. In the religion of God, the first is
higher than humans. In debts, lend is richer than is owed, as well as doomsday,
God decices the doomstay, God is the owner of human and they must submit to the
owner.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">c. Theological
and philosophical differences in approach</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Karen
theological science is discuss about the principal of religion, as an issue of
faith and the oneness of god, this science is called <i style="mso-bidi-font-style: normal;">Ushululddin</i>. It also called <i style="mso-bidi-font-style: normal;">tauhid</i></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">Review
from subject aspects and object of theology and philosophy turned out some
similarities. Subjects were discussing in theology and philosophy is the same
discuss human. Object of theology and philosophy is divinity. In theology,
divinity issues addressed in accordance with the instructions revelation,
whereas problems in the philosophy of divinity based on rational question about
the God’s being. Theology approach is more deductive, while philosophy is more
inductive. The implications of these two approaches are different. God in
theological discussion accentuate gods who has personified (personal God),
while the god in philosophy does not accentuate personal god.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">In addition the
same forms of philosophy and theology mentioned above include:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">1. Philosophy
and theology equally never finished discussing the existence of god</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">2. The
discussion object of philosophy and theology is the same, it is about existence
of God as the One of the most perfect and eternal.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">3. Philosophy
and theology gives rational argument about God.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">F. REFLECTION /
IMPACT AND TO WORD IN ISLAM CONTRIBUTION THOUGHT.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;">The
existence of differences and similarities and the relationship between
philosophy and theology will affect human life and the notion of Islam now with
the values contained in this connection is very important to know by the
people, especially the students studied philosophy and religion or science
Ushuluddin. Due to the presence of thoughts on philosophy and theology, reason
will affect the perspective of someone who believed the truth of his argument.
Because philosophy intends to assert the truth of a particular religion or
untruth basic fundamentals. While theology accept certain religious teachings
as truth, and aims to maintain religious beliefs, because of<span style="mso-spacerun: yes;"> </span>it, appears what is called Islamic theology,
Christian theology and Jewish theology, the theology in this sense is like an
army guarded the sacred trip,but philosophy likes a shepherd without a guard.</span></div>
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<br /></div>
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<br /></div>
<a name='more'></a><br />
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: IN; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin;"><br clear="all" style="mso-special-character: line-break; page-break-before: always;" />
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<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">REFERENCES</span></div>
<div class="MsoFootnoteText" style="margin-left: .75in; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Prof.Dr.Harun Nasution, islam ditinjau dari
berbagai aspeknya, (Jakarta:UI Press,1979)jil. 1 hlm. 9.</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-left: .75in; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
<i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></i><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Dr.
Moh. Quraish Shihab, MA, Mahkota tuntunan Ilahi, (Jakarta: Untagama,1986),hlm.
35.</span></i></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-left: .75in; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
<i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></i><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Dr.
Bakhtiar Amsal, MA.. 1997.<span style="mso-spacerun: yes;"> </span>Filsafat
Agama. Ciputat : Logos Wacana Ilmu.</span></i></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-left: .75in; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
<i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></i><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">M.
Shihab Quraish. 2005. Logika Agama. Ciputat : Lentera hati.</span></i></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-left: .75in; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
<i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></i><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">H.
Saifuddin Anshari Endang MA. 1979. Ilmu Filsafat Dan Agama. Surabaya : Bina
ilmu.</span></i></div>
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Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com1tag:blogger.com,1999:blog-121574156624042373.post-53059744044822950272013-01-22T06:15:00.002-08:002013-01-22T06:15:49.859-08:00Spinning Plan<div dir="ltr" style="text-align: left;" trbidi="on">
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<br />
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: center; text-indent: -0.25in;">
<span lang="FI" style="font-family: Wingdings; font-size: 16.0pt; mso-ansi-language: FI; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="FI" style="font-size: 16.0pt; mso-ansi-language: FI;">Manajemen pengelolaan produksi dalam unit Pemintalan</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;">Dalam pengelolaan
diunit selai harus menguasai mekanisasi proses dan perancangan produk,juga
harus menguasai pengetahuan lain antara lain :</span></div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span>Perencanaan
produksi</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span>Angka
konversi</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span>spin
plan</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span>Lay
out mesin-mesin</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span>Quality
control</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";"> </span></span>Administrasi
produksi</div>
<div class="MsoNormal" style="text-align: justify;">
Perencanaan Produksi</div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="mso-ansi-language: SV;">Pembuatan rencana
produksi didasarkan atas pertimbangan-pertimbangan antara lain :</span></div>
<ol start="1" style="margin-top: 0in; text-align: justify;" type="1">
<li class="MsoNormal">Banyaknya
permintaan</li>
<li class="MsoNormal">Forecasting
</li>
<li class="MsoNormal">Pengalaman
dibidang processing</li>
<li class="MsoNormal">Keadaan
bahan baku</li>
<li class="MsoNormal">Tenaga
kerja</li>
<li class="MsoNormal">Keadaan
mesin</li>
</ol>
<div class="MsoNormal" style="text-align: justify;">
Atas pertimbanan tersebut maka perancanaan produksi dapat
dibuat atas dasar atau pertimbangan pasar,order maupun didasar pada kemampuan
asset mesin yang dimiliki.</div>
<div class="MsoNormal" style="text-align: justify;">
Suatu contoh kasus, suatu Pabrik Pemintalan (PATAL) “X” yang
mempunyai kapasitas mesin Ring terpasang adalah 30.000 mata pintal
(Mp),yang<span style="mso-spacerun: yes;"> </span>merencana masa produksinya
membuat 3 macam benang antara lain : Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span>20 ; Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span>30 ; Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span>42 dengan perbandingan produksi masing-masing adalah ; 50% ;
20% ; dan 30%. Dengan prodoksi/ jam/spindle<span style="mso-spacerun: yes;">
</span>masing-masing nomer benang adalah sebagai berikut ; </div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="mso-ansi-language: IT;">Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="IT" style="mso-ansi-language: IT;">20 = 21,2 gram ;
Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="IT" style="mso-ansi-language: IT;">30= 12,2 ; Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="IT" style="mso-ansi-language: IT;">42= 8 gram</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="mso-ansi-language: IT;">Jawab;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="mso-ansi-language: IT;">Maka perhitungan
kesetimbangan produk didasar pada produksi per spindle dengan prosentasi target
produksi yang ditetapkan adalah sebagai berikut;</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.25in;" valign="top" width="120">
<div class="MsoNormal">
Nomer benang</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 2.25in;" valign="top" width="216">
<div class="MsoNormal">
Perbandingan produksi yang<span style="mso-spacerun: yes;"> </span></div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>dikehendaki</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.75in;" valign="top" width="168">
<div class="MsoNormal">
Produksi/jam/spindle</div>
</td>
</tr>
<tr style="mso-yfti-irow: 1; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.25in;" valign="top" width="120">
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>20</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>30<span style="mso-spacerun: yes;"> </span></div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>42<span style="mso-spacerun: yes;"> </span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 2.25in;" valign="top" width="216">
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>50%
</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>20%</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;">
</span>30%<span style="mso-spacerun: yes;"> </span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.75in;" valign="top" width="168">
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>21,2 gram</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>12,2 gram</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span>8,0 gram
</div>
<div class="MsoNormal">
<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="mso-ansi-language: SV;">Misal kan untuk
memproduksi Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="SV" style="mso-ansi-language: SV;">20 diperlukan X mata
pintal maka jumlah Mp untuk masing-masing nomer adalah ;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;">Untuk Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">30 diperlukan = </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image005.gif" width="59" /></span><span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>= 0,695 X mata pintal</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;">Untuk Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">42 diperlukan = </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image007.gif" width="59" /></span><span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>= 1,590 X mata pintal</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="mso-ansi-language: SV;">Sehingga dapat
disebutkan dalam persamaan :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span></span><span lang="FI" style="mso-ansi-language: FI;">X + 0,695 X + 1,590 X = 30.000 Mp</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>3,285 X = 30.000
Mp</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>X = </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image009.gif" width="51" /></span><span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>= 9132 mata pintal</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;">Jumlah mata
pintal untuk produksi Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">30 = 0,695 . 9132
Mp = 6346 ~6347 Mp</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;">
</span>Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">42 = 1,590 . 9132
Mp = 14519,88 Mp~ 14520 Mp</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;">Jadi distribusi
masing-masing jenis mata pintal<span style="mso-spacerun: yes;"> </span>dari
30.000 mata pintal tersedia adalah;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>Jumlah spindle untuk memproduksi benang Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">20 =<span style="mso-spacerun: yes;"> </span>9132 mata pintal</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>Jumlah spindle untuk memproduksi benang<span style="mso-spacerun: yes;"> </span>Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">30= 6347 mata
pintal</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span>Jumlah spindle untuk memproduksi benang<span style="mso-spacerun: yes;"> </span>Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span lang="FI" style="mso-ansi-language: FI;">42= 14520 mata
pintal</span></div>
<span lang="FI" style="mso-ansi-language: FI;"> </span>
<div class="MsoNormal" style="text-align: justify;">
<span lang="FI" style="mso-ansi-language: FI;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Arial Black","sans-serif"; font-size: 14.0pt;">Pertemuan ke 11 dan 12.</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 14.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">v<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt;">RANCANGAN <span style="mso-spacerun: yes;"> </span>PEMINTALAN (SPIN PLAN)</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
Setiap Pabrik pemintalan yang didirikan selalu didasarkan
atas pola spin plan tertentu dengan nomer benang(kehalusan) rata-rata yang
dapat dihasilkannya.Bila suatu saat diperlukan perubahan jenis produksi untuk
mengikuti kemauan pasar,maka rencana pemintalan ini pun akan menyesuaikan
perubahan nya.Karena itu mesin-mesin yang tersedia haruslah dengan mudah dapat
disesuaikan dengan bahan baku yang diolah dan dengan nomer benangnya.Namun
tentunya akan dibatasi oleh keluasan pabrik pemintalan nya,keluasan pabrik
pemintalan tergantung pada jumlah spindle (mata pintal)terpasang.Dalam spin
plan akan termuat beberapa perencanaan antara lain;</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Jumlah mata pintal</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Jenis produksi ; benang cardet/combet</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Bahan baku
yang dipakai</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Nomer (kehalusan) benang yang diproduksi</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Urutan proses</div>
<div class="MsoNormal" style="margin-left: 42pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Perhitungan keseimbangan untuk,jumlah
produk,kebutuhan bahan baku,dan
jumlah mesin untuk masing-masing jenis mesin sesuai urutan proses yang dipilih.</div>
<div class="MsoNormal" style="text-align: justify;">
Sebagai gambaran berikut ini diberikan contoh perhitungan
rencana pintal untuk pabrik pemintalan yang mempunyai kapasitas 10.000 mata
pintal (MP) yang membuat benang cardet Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span style="mso-spacerun: yes;"> </span>20 S dengan design
proses sebagai berikut :</div>
<div class="MsoNormal" style="text-align: justify;">
Msn.Blowing --<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span> Carding --<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span> Drawing I --<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span>
Drawing II ----<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span>Slubing
---<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span>
Intermediet -------<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span> Roving -----<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span> Ring spinning</div>
<div class="MsoNormal" style="text-align: justify;">
Untuk merencana hal tersebut kita harus mengetahui terlebih
dahulu perhtungan produksi untuk masing-masing jenis mesin sesuai flow proses
yang dirancang; misalkan,</div>
<div class="MsoNormal" style="text-align: justify;">
1.Mesing Ring Spinning</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Produksi /jam/spindle = Eff.Msn.<span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image011.gif" width="33" /></span>.60. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image015.gif" width="31" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image017.gif" width="32" /></span>.453,6 =………gram</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;"> </span><span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">2.Mesin Roving </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Produksi /jam/spindle = Eff.Msn.</span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image011.gif" width="33" /></span>.60. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image015.gif" width="31" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image017.gif" width="32" /></span>.453,6 =………gram</div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">3.Mesin
Intermediat</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Produksi /jam/spindle = Eff.Msn.</span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image011.gif" width="33" /></span>.60. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image015.gif" width="31" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image017.gif" width="32" /></span>.453,6 =………gram</div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">4.Mesin
Slubing</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="NO-BOK" style="mso-ansi-language: NO-BOK;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Produksi /jam/spindle = Eff.Msn.</span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image011.gif" width="33" /></span>.60. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image015.gif" width="31" /></span><span style="mso-spacerun: yes;"> </span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image017.gif" width="32" /></span>.453,6 =………gram</div>
<div class="MsoNormal" style="text-align: justify;">
5.Mesin Drawing</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;">
</span>Produksi/jam/delivery = Eff.Msn Rpm rol depan . Ø roll depan . π . 60 . <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span>. <span style="mso-spacerun: yes;"> </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;"> </span><span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image019.gif" width="64" /></span><span style="mso-spacerun: yes;"> </span>.453,6 = ……….gram</div>
<div class="MsoNormal" style="text-align: justify;">
6.Mesin Carding</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;"> </span>Produksi/jam/delivery
= Eff.Msn.Rpm doffer . Ø doffer . π . 60 . <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image019.gif" width="64" /></span><span style="mso-spacerun: yes;"> </span>.</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>453,6 = ……….. gram</div>
<div class="MsoNormal" style="text-align: justify;">
7.Mesin Blowing (scutcher)</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;">
</span>Produksi/jam/delivery = Eff.Msn.Rpm lap roll . Ø lap roll . π . 60 . <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image013.gif" width="23" /></span>. <span style="mso-text-raise: -15.0pt; position: relative; top: 15.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image019.gif" width="64" /></span>. .</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>453,6 = ……….. gram</div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";">
</span></span></span><b style="mso-bidi-font-weight: normal;">Perubahan
kehalusan(nomer) bahan ;</b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="SV" style="mso-ansi-language: SV;">Ne</span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="SV" style="mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span>keluar = total draft x </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image021.gif" width="81" /></span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="SV" style="mso-ansi-language: SV;"></span></i></b></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 50.25pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify; text-indent: -0.25in;">
<span lang="SV" style="font-family: Wingdings; mso-ansi-language: SV; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="mso-ansi-language: SV;">Bila diketahui kondisi perancangan seperti terlihat pada table I<span style="mso-spacerun: yes;"> </span>maka, perhitungan produksi dan jumlah jenis
mesin masing-masing yang dibutuhkan adalah sbb;</span></b></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left; width: 607px;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">No</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Perihal mesin</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Scutcher</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">carding</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Drawing</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">(2 pass ages)</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Slubbing</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Intema-date</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Roving</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Ring</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Nomor hasil</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?4</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">20</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Jumlah rangkapan</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">6</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">3</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Regangan total</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">100</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">6</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">3,8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">4,8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">6</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">10</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">4</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Twist multiplier</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1,0</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1,1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1,2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">4,2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Twist per inch(TPI)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">18,8?</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">6</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Kecepatan putaran/mnt</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Lap roll</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Doffer</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">9 </span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Rol depan</span></div>
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">350</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Spindle</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">600</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">Spindle</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1000</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="font-size: 11.0pt; mso-ansi-language: FI;">Spindle</span></div>
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1200</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="font-size: 11.0pt; mso-ansi-language: FI;">Spindle</span></div>
<div class="MsoNormal">
<span lang="FI" style="font-size: 11.0pt; mso-ansi-language: FI;">10.000</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 7;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">7</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Diameter</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">9”</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">27,75”</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1,125”</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">-</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 8;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Effisiensi mesin(%)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">85</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">85</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">80</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">75</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">75</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">75</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">90</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 9;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">9</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Limbah(%)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">4</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">0,5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">0,5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">0,5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 10;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">10</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="IT" style="font-size: 10.0pt; mso-ansi-language: IT;">Produksi per deli very per jam(grm)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?21,54</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 11;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">11</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Produksi yang diper lukan per jam(gr)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?215.400</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 12;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">12</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Jumlah spindle/ delivery yg diperlukan</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?10.000</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 13;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">13</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span style="font-size: 10.0pt;">Jumlah spindle/ delivery
per mesin</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">68</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">112</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">174</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">400</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 14; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 27.9pt;" valign="top" width="37">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">14</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 77.15pt;" valign="top" width="103">
<div class="MsoNormal">
<span lang="FI" style="font-size: 10.0pt; mso-ansi-language: FI;">Jumlah mesin yang diperlukan</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.4pt;" valign="top" width="63">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.15pt;" valign="top" width="70">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.4pt;" valign="top" width="65">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 46.85pt;" valign="top" width="62">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 49.95pt;" valign="top" width="67">
<div class="MsoNormal">
<span lang="FI" style="mso-ansi-language: FI;">?25</span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt;">1.Mesin Ring</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<ul style="margin-top: 0in; text-align: justify;" type="disc">
<li class="MsoNormal">Jumlah
Twist<span style="mso-spacerun: yes;"> </span>TPI = <span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="27" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image023.gif" width="52" /></span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>= 4,2 <span style="mso-text-raise: -4.0pt; position: relative; top: 4.0pt;"><img height="24" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image025.gif" width="33" /></span><span style="mso-spacerun: yes;"> </span>= 18,8</li>
<li class="MsoNormal">Produksi
/spdl/jam = <span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image027.gif" width="343" /></span></li>
<li class="MsoNormal"><span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">Produksi untuk 10.000 spindle
=10.000x 21,54 =215.400 gram/jam</span></li>
<li class="MsoNormal"><span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">Bila setiap mesin terdapat
400 spindle,maka jumlah mesin yang harus disiapkan adalah = </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image029.gif" width="83" /></span><span lang="NO-BOK" style="mso-ansi-language: NO-BOK;">buah
mesin</span></li>
</ul>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt;">2. Mesin Roving</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span style="mso-spacerun: yes;"> </span>20 = 10 x <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image031.gif" width="75" /></span><span style="mso-spacerun: yes;"> </span>-<span style="font-family: Wingdings; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image033.gif" width="48" /></span>( NOMER ROVING)</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Jumlah twist TPI = 1,2<span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image035.gif" width="25" /></span><span style="mso-spacerun: yes;"> </span>= 2,4</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Prod/spdl/jam = <span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image037.gif" width="331" /></span></div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span lang="SV" style="font-family: Symbol; mso-ansi-language: SV; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="mso-ansi-language: SV;">Bila
limbah mesin ring 1% maka produksi yang harus dihasilkan /jam =</span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image039.gif" width="209" /></span><span lang="SV" style="mso-ansi-language: SV;"></span></div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Jumlah spindle yang dibutuhkan = <span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image041.gif" width="136" /></span>spindle(</div>
<div class="MsoNormal" style="margin-left: 39pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Bila setiap mesin terdapat 174 spindle,maka
jumlah mesin roving harus disiapkan =<span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image043.gif" width="191" /></span><span style="mso-spacerun: yes;"> </span>mesin</div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">3.Mesin Intermediate</b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<ul style="margin-top: 0in; text-align: justify;" type="disc">
<li class="MsoNormal">Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span style="mso-spacerun: yes;"> </span>4 =<span style="mso-spacerun: yes;"> </span>6 x <span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="43" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image045.gif" width="132" /></span><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image047.gif" width="12" /></span></li>
<li class="MsoNormal">Jumlah
twist ,TPI = 1,1<span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="27" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image049.gif" width="41" /></span><span style="mso-spacerun: yes;"> </span>= 1,265</li>
</ul>
<div class="MsoNormal" style="margin-left: 0.25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.25in; text-align: justify;">
<br /></div>
<ul style="margin-top: 0in; text-align: justify;" type="disc">
<li class="MsoNormal">Produksi/spdl/jam
=<span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image051.gif" width="316" /></span></li>
<li class="MsoNormal"><span lang="SV" style="mso-ansi-language: SV;">Bila limbah mesin roving 0,5% maka
produksi yang harus dihasilkan/jam = </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image053.gif" width="247" /></span><span lang="SV" style="mso-ansi-language: SV;"></span></li>
<li class="MsoNormal">Jumlah
spindle yang dibutuhkan<span style="mso-spacerun: yes;"> </span>=<span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image055.gif" width="108" /></span></li>
<li class="MsoNormal">Bila
setiap mesin terdapat 112 spindel,maka jumlah mesin roving yang harus disiapkan
=<span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="35" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image057.gif" width="68" /></span><span style="mso-spacerun: yes;"> </span>5 buah mesin</li>
</ul>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">4. Mesin Slubbing</b></div>
<ul style="margin-top: 0in; text-align: justify;" type="disc">
<li class="MsoNormal">Ne<span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="8" /></span><span style="mso-spacerun: yes;"> </span>1,33 = 5 x <span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="45" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image059.gif" width="187" /></span></li>
<li class="MsoNormal">Jumlah
twist TPI = 1,0<span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="27" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image061.gif" width="52" /></span>= 0,745</li>
<li class="MsoNormal">Produksi
/spdl/jam = <span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image063.gif" width="353" /></span></li>
<li class="MsoNormal"><span lang="SV" style="mso-ansi-language: SV;">Bila limbah mesin intermediate 0,5%
maka produksi yang harus dihasilkan/jam =</span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image065.gif" width="239" /></span><span lang="SV" style="mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span></span></li>
<li class="MsoNormal">Jumlah
spindle yang dibutuhkan =<span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image067.gif" width="120" /></span></li>
<li class="MsoNormal">Bila
setiap mesin terdapat 68 spindle maka jumlah mesin yang harus disiapkan =<span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\Users\Anie\AppData\Local\Temp\msohtmlclip1\01\clip_image069.gif" width="56" /></span><span style="mso-spacerun: yes;"> </span>3,3 ~ 4 buah
mesin</li>
</ul>
<br /></div>
Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com6tag:blogger.com,1999:blog-121574156624042373.post-45830142760906038722013-01-22T06:10:00.001-08:002013-01-22T06:12:24.590-08:00Sistem Penomeran Benang pada Industri Tekstil<div dir="ltr" style="text-align: left;" trbidi="on">
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;">PENOMORAN BENANG</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Yang
dimaksud dengan penomoran benang adalah Ukuran yang memperlihatkan <b style="mso-bidi-font-weight: normal;">halus </b>atau <b style="mso-bidi-font-weight: normal;">kasarnya</b> (besar atau kecilnya diameter )benang,Methode pemberian
nomor benang banyak macamnya ,namun pada dasarnya hanya ada 2 macam sistim
penomoran,yaitu:</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 37.5pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Pemberian
nomor benang dengan <b style="mso-bidi-font-weight: normal;">sistim</b> <b style="mso-bidi-font-weight: normal;">panjang tetap</b>(<i style="mso-bidi-font-style: normal;">direct system</i>) ; N =(B)/(P)</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 37.5pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Pemberian
nomor benang dengan <b style="mso-bidi-font-weight: normal;">sistim berat tetap</b>
(<i style="mso-bidi-font-style: normal;">indirect system</i>) ;<span style="mso-spacerun: yes;"> </span>N=(Pjg)/(Brt)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Penomor<span style="mso-spacerun: yes;"> </span>sistim panjang tetap (direct system</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Sistim
ini didasarkan atas perbandingan langsung antara berat benang dengan Nomor
benangnya pada panjang tetap. Ini berarti berat (B)membesar maka benangnya akan
lebih kasar. Dengan kata lain bahwa makin tinggi nomor,makin kasar benangnya
dan begitu sebaliknya.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Macamnya
;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1.Denier
(D)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Yang dimaksud (D) adalah ukuran yang
memperlihatkan berat benang dalam gram untuk <span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>setiap <span style="mso-spacerun: yes;"> </span>panjang<span style="mso-spacerun: yes;">
</span>9000 meter. <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">D =</b></span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x gr</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Bila ada contoh benang yang panjangnya 9000
meter mempunyai berat 50 gram,maka nomor <span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>benang<span style="mso-spacerun: yes;">
</span>(kehalusannya) D = 50.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Soal : Jika serat yang mempunyai berat<span style="mso-spacerun: yes;"> </span>100 mg dengan mempunyai panjang
600meter,berapa </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>denier<span style="mso-spacerun: yes;">
</span>serat tersebut ?.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.Tex</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Ukuran yang memperlihatkan berat benang
dalam gram untuk setiap panjang 1000 meter.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Tex=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">xgr</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span>Contoh . Bila panjang benang 1000 meter mempunyai berat 20 gram, maka
Nomor Tex=20.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">3.Grex</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span>Untuk penomoran ini satuan yang konstan adalah panjang setiap 10.000
meter,sedangkan </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>berat sama <span style="mso-spacerun: yes;"> </span>dengan denier<span style="mso-spacerun: yes;">
</span>dan Tex. Rumusnya adalah <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Grex=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x gr.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Penomoran<span style="mso-spacerun: yes;"> </span>Sistim <span style="mso-spacerun: yes;"> </span>berat tetap(indirect system</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">) </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">1.</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>(Nomor Inggris)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Yang dimaksud penomeran Ne adalah kehalusan
benang yang dinyatakan dalam panjang </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>dalam<span style="mso-spacerun: yes;">
</span>Hank(H)<span style="mso-spacerun: yes;"> </span>untuk setiap berat 1 pon
(Lb).Penomoran sistim ini banayak digunakan serat </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>ataupun<span style="mso-spacerun: yes;">
</span>benang cotton ataupun untuk serat-serat staple.<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Ne
= </b></span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Contoh: Berat lap 14 oz/Yard. Hitunglah
nomor lab tersebut!.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Jawab<span style="mso-spacerun: yes;">
</span>: Panjang lap 1 yard =1/840 Hank<span style="mso-tab-count: 1;"> </span>1
lbs = 16 oz</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Berat lap = 14 oz = 14/16 Lbs<span style="mso-tab-count: 2;"> </span>1 lbs = 7000grains</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>lap = </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= 0,0014</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Soal :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span>Jikalau sliver carding ukuran 350 grains/6 yard,tentukan<span style="mso-spacerun: yes;"> </span>Nomer sliver<span style="mso-spacerun: yes;">
</span>tersebut!.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">2.Nm<span style="mso-spacerun: yes;">
</span>(nomor metric).<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span>Yang dimaksud dengan Nm adalah
angka yang menunjukkan kehalusan suatu </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span>benang,dinyatakan<span style="mso-spacerun: yes;"> </span>panjang
konstan dalam Meter yang dibagi dengan berat dalam gram, <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Nm = (m)/(gr).</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Contoh : Bila bahan benang dengan panjang
40 meter dalam berat 1 gr,berapa kehalusan </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>bahan<span style="mso-spacerun: yes;">
</span>tersebut?.<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Jawab ; kehalusan bahan tersebut adalah
Nm.40.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">TABEL
,PENOMORAN BENANG SISTIM PANJANG TETAP (DIRECT SYSTEM)</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left; width: 691px;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid black 1.0pt; mso-border-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.55pt;" valign="top" width="34"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">N0</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 73.3pt;" valign="top" width="98"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Sistim</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 86.7pt;" valign="top" width="116"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Jenis benang</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.3pt;" valign="top" width="72"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Simbul nomor</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 75.45pt;" valign="top" width="101"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Basis (berat/1hank)</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 95.65pt;" valign="top" width="128"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Persamaan umum</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 107.45pt;" valign="top" width="143"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">keterangan</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.55pt;" valign="top" width="34"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">5.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">6.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 73.3pt;" valign="top" width="98"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Titer denier</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dram</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grex</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Tex(sistim inggris)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Integral</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Poumar</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 86.7pt;" valign="top" width="116"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">a.benang2 sinte tis(polyester,ny
lon,rayon,dll)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">b.sutera kasar</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Raw silk(dram silk)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.3pt;" valign="top" width="72"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Td</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dram</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Gx (grex)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Tex</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ti</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Tp</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 75.45pt;" valign="top" width="101"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Denier/450 meter<span style="mso-spacerun: yes;"> </span>atau</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grm/9000 meter</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dram/1000 yds</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grm/10.000 gr</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grm/1000 M</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Lbs/700.000 yards. Atau grm/100 yrds</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">lbs/100.000 yards</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 95.65pt;" valign="top" width="128"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Td=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Dram
silk =</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Grex=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Tex=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Ti=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Tp=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 107.45pt;" valign="top" width="143"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1 denier= 0,05grm.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">16 drams= 1 ounce.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">10 drams silk,artinya 10grm per 1000
yds</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.55pt;" valign="top" width="34"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">7.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">8.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 73.3pt;" valign="top" width="98"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Spyndle jute</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grain wool</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 86.7pt;" valign="top" width="116"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Benang jute (kasar).</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Wollen yarn</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.3pt;" valign="top" width="72"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ts</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grain</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 75.45pt;" valign="top" width="101"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Lbs/14.400 yrds. Atau<span style="mso-spacerun: yes;"> </span>ounce/900 yrds.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Grain/20 yards</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 95.65pt;" valign="top" width="128"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ts=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Grain=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 107.45pt;" valign="top" width="143"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3spyndle yute,artinya 3 lbs per 14.400
yrds</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">penomoran
yang sering dipakai di Indonesia adalah cara penomeran yang telah dijelaskan
diatas sedangkan yang terdapat di dalam table sangat jarang sekali digunakan.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">TABEL
,PENOMORAN BENANG SISTIM BERAT<span style="mso-spacerun: yes;"> </span>TETAP (INDIRECT
<span style="mso-spacerun: yes;"> </span>SYSTEM)</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left; width: 715px;">
<tbody>
<tr style="height: 24.85pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.5pt;" valign="top" width="34"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">No</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Sistim</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 177.05pt;" valign="top" width="236"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Jenis benang</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.15pt;" valign="top" width="64"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Symbol nomor</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 102.4pt;" valign="top" width="137"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Basis</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">( yards/lbs)</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.5pt;" valign="top" width="114"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Persamaan umum</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 24.85pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 45.0pt;" valign="top" width="60"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">keterangan</span></div>
</td>
</tr>
<tr style="height: 314.75pt; mso-yfti-irow: 1; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid black 1.0pt; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.5pt;" valign="top" width="34"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">5.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">6.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">7.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">8.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">9.</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 52.8pt;" valign="top" width="70"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Inggris</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">CUT</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Inggris( bredford worsted)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Inggris(</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Yorkshi</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">re skien)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">RUN</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Perancis</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Interna sional metric</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Typp</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">CUT asb</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 177.05pt;" valign="top" width="236"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">a.kapas</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">b.spun rayon</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">c.spun silk</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Woolen,linen,jute,rami,henep</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Worsted
(kamgaren),mohair,alpaca,camel’s hair,cashmere,cheviot dll</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Wollen yarn (strijk-garen atau
kaardwol)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Woolen yarns(strijk garen)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Kapas,spun rayon</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Semua benang</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Glass,asbestos</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.15pt;" valign="top" width="64"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Run</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nf</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nt</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Cut
(ash)</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 102.4pt;" valign="top" width="137"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">840 yards/1 lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">300 yards/ lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">560 yards/ lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">256 yrds/ lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1600Yrds/ lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1000m/ <span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>500gr</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1M/1gr atau </span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1000m/1Kg</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1000yrds/ lbs</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">100 yrds/lb</span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.5pt;" valign="top" width="114"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Lbs=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nf=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm=</span><span style="mso-text-raise: -8.5pt; position: relative; top: 8.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Lbs=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
<div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 314.75pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 45.0pt;" valign="top" width="60"><div class="MsoNormal" style="line-height: normal;">
<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Konversi
<span style="mso-spacerun: yes;"> </span>satuan –satuan</span></i></b></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 42.75pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><u><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Satuan berat</span></u></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> : <b style="mso-bidi-font-weight: normal;">1 pound (lbs)<span style="mso-spacerun: yes;"> </span>= 16 0nces = 453,60 gram = 7000 grains</b></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>1 once = 28,35 gram = 437,50 grains</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>1 gram = 15,43 grains</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><u><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Satuan Panjang</span></u></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> : 1 Yard = 3 feet = 36 inches = 0,9144 meter =
91,44 Cm</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>1 feed = 12
inches = 0,305 meters = 30,48 Cm</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>1 inch =0,025
meters =<span style="mso-spacerun: yes;"> </span>2,54 Cm</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 42.75pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">KONVERSI PENOMORAN.</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Konversi
penomoran digunakan untuk merubah pernyataan nomor dari satu sistim penomoran ke
sistim penomoran lainnya (dari penomoran sistim langsung(direct system )ke
penomoran tidak langsung <span style="mso-spacerun: yes;"> </span>( indirect
system) ataupun<span style="mso-spacerun: yes;"> </span>dalam satu system.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Contoh
1:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Konversi
penomoran benang dari </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>menjadi Nm. Ini
berarti bahwa dalam 1 Lbs benang terdapat panjang (</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x 840)yard atau :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">1 Lbs =(</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x 840) yard</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">454 gr = (</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x 840)x0,91 meter</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;">
</span><b style="mso-bidi-font-weight: normal;">1 gr =(</b></span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>)meter</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Sesuai ketentuan bahwa Nm adalah
angka yang menunjukan panjang dalam Meter dan berat dalam gram. Sehingga<span style="mso-spacerun: yes;"> </span>Nm = (</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">)<span style="mso-spacerun: yes;"> </span>= 1,69 </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Atau<span style="mso-spacerun: yes;">
</span></span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= 0,56 Nm</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nilai 0,56<span style="mso-spacerun: yes;"> </span>disebut konstante konversi </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Contoh 2 :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Konversi penomoran benang dari Tex
menjadi Denier atau sebaliknya:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Karena baerat sama-sama dalam gram
maka :D/Tex = 9000/1000</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Sehingga D/Tex = 9<span style="mso-spacerun: yes;">
</span>Denier = 9 Tex</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nilai 9 disebut konstante konversi</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">DENGAN CARA YANG SAMA MAKA UNTUK
MEMUDAHKAN DALAM MELALUKAN <span style="mso-spacerun: yes;"> </span>KONVERSI
ANTAR KEHALUSAN BENANG DIBUATLAH DAFTAR KONSTANTA KONVERSI PENOMORAN SEBAGAI
BERIKUT;</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid black 1.0pt; mso-border-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 23.75pt;" valign="top" width="32"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">No</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 133.75pt;" valign="top" width="178"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Konstanta
dasar</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 130.5pt;" valign="top" width="174"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Turunan
1</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.5pt;" valign="top" width="162"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Turunan2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 23.75pt;" valign="top" width="32"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">1</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">2</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">3</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">4</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">5</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">6</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 133.75pt;" valign="top" width="178"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm/</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">= 1,69</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm
x D =9000</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm
x Tex =1000</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">x D<span style="mso-spacerun: yes;"> </span>=5315</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>x Tex = 590,5</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">D/Tex
= 9</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 130.5pt;" valign="top" width="174"><div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm
= 1,69 . Ne</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm
= 9000/D</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nm<span style="mso-spacerun: yes;"> </span>=1000/Tex</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= 590,5/Tex</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">D<span style="mso-spacerun: yes;"> </span>= 9 Tex</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.5pt;" valign="top" width="162"><div class="MsoNormal" style="line-height: normal;">
<span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">= 0,59 Nm </span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">D=9000/Nm</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Tex
= 1000/Nm</span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">D
= 5315/</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Tex
= 590,5/</span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Tex
= ( 1/9).D</span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">CARA LAIN UNTUK MELAKUKAN KONVERSI<span style="mso-spacerun: yes;"> </span>NOMOR BENANG DARI SISTIM SATU KE SISTIM
LAINNYA;</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Untuk merubah nomer benang dari
sistim yang satu ke sistim yang lain dapat dilakukan dengan menggunakan dengan
menggunakan rumus sebagai berikut:</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 1in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dari sistim dari
sistim berat tetap ke berat tetap lainnya </span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Rumus
:U x N = U x N</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dari sistim
panjang tetap ke sistim panjang tetap yang lain :</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Rumus
:<span style="mso-spacerun: yes;"> </span></span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= </span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">Ø<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Dari sistim
berat tetap ke sistim panjang tetap atau sebaliknya;</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Rumus
: u X N = </span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 1in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Contoh;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Jika
benang kapas </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">=20S akan diganti dengan benang linen yang
equivalent,berapakah nomor benang linen tersebut?</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Jawab</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">U1 x Ne2 = U2 x
Ne1<span style="mso-tab-count: 3;"> </span>Ne1
untuk benang kapas </span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">300
x Ne2= 840 x 20<span style="mso-tab-count: 3;"> </span>Ne2
untuk benang linen</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Ne2=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">= 56</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 1in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">PENOMORAN UNTUK BENANG GINTIR ( benang rangkap )</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Nomor
benang gintir berdasarkan atas anggapan bahwa masing-masing benang single dalam
gintiran adalah sama panjang,walaupun benang-benang single terdiri dari nomor
yang berbeda.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Berat
gintir sama dengan jumlah berat dari benang-benang single.Panjang benang gintir
= pan jang <span style="mso-spacerun: yes;"> </span>dari salah satu benang
single.</span></div>
<div class="MsoListParagraph" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">ü<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Sistim panjang tetap ( N=…………….lbs/1 Hank)</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Rumus<span style="mso-spacerun: yes;"> </span>: </span><span style="mso-text-raise: -4.5pt; position: relative; top: 4.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">= N1 + N2 + N3 + ………………………m</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Contoh :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Benang D.160 digintir dengan nomor
benang Nm56 hitunglah berapa kehalusan benang gintir tersebut?</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Jawab</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nomor benang<span style="mso-spacerun: yes;"> </span>160D<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>N1 = 5315/160= 33,218</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nomor benang Nm 56<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>N2 = 0,59 x 56<span style="mso-spacerun: yes;"> </span>N2 = 31.36</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nomor benang gintir<span style="mso-spacerun: yes;"> </span>= 33,218 + 31.36 = 64.578</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: Wingdings; font-size: 12.0pt; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings;"><span style="mso-list: Ignore;">ü<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Sistim
berat tetap<span style="mso-spacerun: yes;"> </span>(N = hank/Lbs) </span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>Rumus :</span><span style="mso-text-raise: -4.5pt; position: relative; top: 4.5pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Contoh
:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Untuk
memproduksi 100 pond benang gintir diperlukan benang dengan </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>40’S dan </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>60’S. Bila
contraction (perpendekan karena proses twist)serta limbah diabaikan,berapa
berat masing-masing benang yang harus dipersiapkan?.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Jawab; </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Nomor benang gintir = </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">+ </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">=</span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-spacerun: yes;"> </span>= 24</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Ini berarti bahwa dalam<span style="mso-spacerun: yes;"> </span>1 Lbs = 24Hank<span style="mso-spacerun: yes;"> </span>atau kalau dalam 100 lbs=2400 Hank yang
terdiri atas benang Ne 40 dan 60.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Untuk </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">40<span style="mso-spacerun: yes;"> </span>P1 =
2400<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>B1 = P1/N1 = 60 pon</span></div>
<div class="MsoListParagraphCxSpLast" style="text-align: justify; text-indent: -0.25in;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Untuk </span><span style="mso-text-raise: -3.0pt; position: relative; top: 3.0pt;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">60<span style="mso-spacerun: yes;"> </span>P2 =
2400<span style="mso-spacerun: yes;"> </span>B2 = P2/N2 = 40 pon</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 0.25in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">nomor
menjadi pokok karena akan berpengaruh pada bahan baku produksi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0.25in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">nomor
akan berubah pada twist sehingga beresiko pada perubahan nomor Karena terjadi
perubahan panjang benang.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 0.25in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">denier
untuk benang filament </span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 0.25in; text-align: justify; text-indent: -0.25in;">
<span style="font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ne
dan Nm dipakai untuk benang2 staple</span></div>
<div class="MsoNormal" style="margin-left: 0.25in; text-align: justify; text-indent: -0.25in;">
<br /></div>
</div>
Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com17tag:blogger.com,1999:blog-121574156624042373.post-86607585769404909492013-01-22T05:59:00.000-08:002013-01-22T06:05:09.689-08:00Reaksi Kimia Zat Warna<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
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<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Reaksi elementer</span></span></h2>
<h2 style="text-align: justify;">
<span lang="IN"> </span><img alt="" height="292" 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" width="320" /></h2>
<div style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Disosiasi_%28kimia%29&action=edit&redlink=1" title="Disosiasi (kimia) (halaman belum tersedia)">Disosiasi</a></span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span style="mso-ansi-language: EN-US; mso-no-proof: yes;">
</span><span lang="IN"></span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN" style="font-size: 10.0pt; line-height: 115%;">Disoasi dari molekul AB menjadi fragmen A dan B</span><span lang="IN"></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span lang="IN"><span style="mso-spacerun: yes;"> </span><a href="http://id.wikipedia.org/wiki/Sintesis_kimia" title="Sintesis kimia">Sintesis
kimia</a> atau <a href="http://id.wikipedia.org/wiki/Reaksi_adisi" title="Reaksi adisi">reaksi adisi</a>.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span style="mso-ansi-language: EN-US; mso-no-proof: yes;">
</span><span lang="IN"></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Reaksi_metatesis&action=edit&redlink=1" title="Reaksi metatesis (halaman belum tersedia)">Reaksi metatesis</a>.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span style="mso-ansi-language: EN-US; mso-no-proof: yes;">
</span><span lang="IN"></span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span lang="IN">contohnya</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/wiki/Natrium_klorida" title="Natrium klorida">NaCl</a><sub>(aq)</sub>
+ <a href="http://id.wikipedia.org/wiki/Perak_nitrat" title="Perak nitrat">AgNO<sub>3</sub></a><sub>(aq)</sub>
→ <a href="http://id.wikipedia.org/wiki/Natrium_nitrat" title="Natrium nitrat">NaNO<sub>3</sub></a><sub>(aq)</sub>
+ <a href="http://id.wikipedia.org/w/index.php?title=Perak_klorida&action=edit&redlink=1" title="Perak klorida (halaman belum tersedia)">AgCl</a><sub>(s)</sub></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Pengelompokan reaksi kimia</span></span></div>
<h3 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Empat reaksi dasar</span></span><span lang="IN"></span></h3>
<h4 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Sintesis</span></span><span lang="IN"></span></h4>
<div style="text-align: justify;">
<span lang="IN">Dalam reaksi <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_kombinasi&action=edit&redlink=1" title="Reaksi kombinasi (halaman belum tersedia)">kombinasi langsung</a> atau <a href="http://id.wikipedia.org/wiki/Sintesis_kimia" title="Sintesis kimia">sintesis</a>,
dua atau lebih senyawa sederhana bergabung membentuk senyawa baru yang lebih
kompleks. Dua reaktan atau lebih yang bereaksi menghasilkan satu produk juga
merupakan salah satu cara untuk mengetahui kalau itu reaksi sintesis. Contoh
dari reaksi ini adalah gas hidrogen bergabung dengan gas oksigen yang hasilnya
adalah air.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-to_react_or_not_to_react-14"><sup>[15]</sup></a></span></div>
<div style="text-align: justify;">
<span lang="IN">Contoh lainnya adalah gas nitrogen bergabung dengan gas
hidrogen akan membentuk amoniak, dengan persamaan reaksi:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/wiki/Nitrogen" title="Nitrogen">N</a><sub>2</sub> +
3 <a href="http://id.wikipedia.org/wiki/Hidrogen" title="Hidrogen">H</a><sub>2</sub>
→ 2 <a href="http://id.wikipedia.org/wiki/Amonia" title="Amonia">NH<sub>3</sub></a></span></div>
<h4 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Dekomposisisi</span></span><span lang="IN"></span></h4>
<div style="text-align: justify;">
<span lang="IN">Reaksi <a href="http://id.wikipedia.org/w/index.php?title=Dekomposisi_kimiawi&action=edit&redlink=1" title="Dekomposisi kimiawi (halaman belum tersedia)">dekomposisi</a> atau <b>analisis</b>
adalah kebalikan dari reaksi sintesis. Sebuah senyawa yang lebih kompleks akan
dipecah menjadi senyawa yang lebih sederhana.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-to_react_or_not_to_react-14"><sup>[15]</sup></a><a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-chemical_reactions-15"><sup>[16]</sup></a>
Contohnya adalah molekul air yang dipecah menjadi gas oksigen dan gas hidrogen,
dengan persamaan reaksi:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN">2 <a href="http://id.wikipedia.org/wiki/Air" title="Air">H<sub>2</sub>O</a> → 2 H<sub>2</sub>
+ <a href="http://id.wikipedia.org/wiki/Oksigen" title="Oksigen">O</a><sub>2</sub></span></div>
<h4 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Penggantian tunggal</span></span><span lang="IN"></span></h4>
<div style="text-align: justify;">
<span lang="IN">Dalam <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_penggantian_tunggal&action=edit&redlink=1" title="Reaksi penggantian tunggal (halaman belum tersedia)">reaksi penggantian
tunggal</a> atau <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_substitusi&action=edit&redlink=1" title="Reaksi substitusi (halaman belum tersedia)">substitusi</a>, sebuah
elemen tunggal menggantikan elemen tunggal lainnya di suatu senyawa. Contohnya
adalah logam natrium yang bereaksi dengan asam klorida akan menghasilkan <a href="http://id.wikipedia.org/wiki/Natrium_klorida" title="Natrium klorida">natrium
klorida</a> atau garam dapur, dengan persamaaan reaksi:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN">2 <a href="http://id.wikipedia.org/wiki/Natrium" title="Natrium">Na</a>(s) + 2 <a href="http://id.wikipedia.org/wiki/Asam_klorida" title="Asam klorida">HCl</a><a href="http://id.wikipedia.org/w/index.php?title=%28aq%29&action=edit&redlink=1" title="(aq) (halaman belum tersedia)">(aq)</a> → 2 <a href="http://id.wikipedia.org/wiki/Natrium_klorida" title="Natrium klorida">NaCl</a>(aq)
+ H<sub>2</sub>(g)</span><span class="mw-headline"><span lang="IN"> </span></span>
</div>
<h4 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Penggantian ganda</span></span><span lang="IN"></span></h4>
<div style="text-align: justify;">
<span lang="IN">Dalam reaksi penggantian ganda, dua senyawa saling berganti <a href="http://id.wikipedia.org/wiki/Ion" title="Ion">ion</a> atau ikatan untuk
membentuk senyawa baru yang berbeda.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-to_react_or_not_to_react-14"><sup>[15]</sup></a>
Hal ini terjadi ketika kation dan anion dari 2 senyawa yang berbeda saling
berpindah tempat, dan membentuk 2 senyawa baru.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-chemical_reactions-15"><sup>[16]</sup></a>
Rumus umum dari reaksi ini adalah:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN">AB + CD → AD + CB</span></div>
<div style="text-align: justify;">
<span lang="IN">Contoh dari reaksi penggantian ganda adalah timbal(II) nitrat
bereaksi dengan kalium iodida untuk membentuk timbal(II) iodida dan kalium
nitrat, dengan persamaan reaksi:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN">Pb(NO<sub>3</sub>)<sub>2</sub>
+ 2 KI → PbI<sub>2</sub> + 2 KNO<sub>3</sub></span></div>
<div style="text-align: justify;">
<span lang="IN">Contoh lainnya adalah natrium klorida (garam dapur) bereaksi
dengan perak nitrat membentuk natrium nitrat dan perak klorida, dengan
persamaan reaksi:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN">NaCl(aq) + <a href="http://id.wikipedia.org/wiki/Perak_nitrat" title="Perak nitrat">AgNO<sub>3</sub></a>(aq)
→ <a href="http://id.wikipedia.org/wiki/Natrium_nitrat" title="Natrium nitrat">NaNO<sub>3</sub></a>(aq)
+ <a href="http://id.wikipedia.org/w/index.php?title=Perak_klorida&action=edit&redlink=1" title="Perak klorida (halaman belum tersedia)">AgCl</a>(s)</span></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Katalisis</span></span><span lang="IN"></span></h2>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:Activation_energy.svg&filetimestamp=20060513003506"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:Activation_energy.svg&filetimestamp=20060513003506" title=""Perbesar" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">Diagram skema energi yang menunjukkan efek
dari pemberian katalis pada sebuah reaksi kimia endotermik. Adanya katalis akan
mempercepat reaksi dengan cara menurunkan energi aktivasi. Hasil akhirnya akan
sama dengan reaksi tanpa katalis.</span></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span></h2>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span></h2>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span></h2>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Reaksi dalam kimia organik</span></span><span lang="IN"></span></h2>
<div style="text-align: justify;">
<span lang="IN">Dalam kimia organik, banyak reaksi yang dapat terjadi yang
melibatkan <a href="http://id.wikipedia.org/wiki/Ikatan_kovalen" title="Ikatan kovalen">ikatan kovalen</a> di antara atom karbon dan heteroatom
lainnya seperti <a href="http://id.wikipedia.org/wiki/Oksigen" title="Oksigen">oksigen</a>,
<a href="http://id.wikipedia.org/wiki/Nitrogen" title="Nitrogen">nitrogen</a>,
atau atom-atom <a href="http://id.wikipedia.org/wiki/Halogen" title="Halogen">halogen</a>
lainnya. Beberapa reaksi yang lebih spesifik akan dijelaskan di bawah ini.</span></div>
<h3 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Substitusi</span></span><span lang="IN"></span></h3>
<div style="text-align: justify;">
<span lang="IN">Dalam <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_substitusi&action=edit&redlink=1" title="Reaksi substitusi (halaman belum tersedia)">reaksi substitusi</a>,
sebuah <a href="http://id.wikipedia.org/wiki/Gugus_fungsi" title="Gugus fungsi">gugus
fungsi</a> di dalam suatu <a href="http://id.wikipedia.org/wiki/Senyawa_kimia" title="Senyawa kimia">senyawa kimia</a> digantikan oleh gugus fungsi lainnya.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-jerry-29"><sup>[30]</sup></a>
Reaksi ini dapat dibedakan lagi menjadi beberapa subtipe yaitu <a href="http://id.wikipedia.org/wiki/Substitusi_nukleofilik" title="Substitusi nukleofilik">nukleofilik</a>, <a href="http://id.wikipedia.org/w/index.php?title=Substitusi_elektrofilik&action=edit&redlink=1" title="Substitusi elektrofilik (halaman belum tersedia)">substitusi
elektrofilik</a>, atau <a href="http://id.wikipedia.org/w/index.php?title=Substitusi_radikal&action=edit&redlink=1" title="Substitusi radikal (halaman belum tersedia)">substitusi radikal</a>.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:SN1_reaction_mechanism.png&filetimestamp=20070327120846" title=""SN1 mechanism" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">S<sub>N</sub>1 mechanism</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:SN2_reaction_mechanism.png&filetimestamp=20060212020618" title=""SN2 mechanism" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">S<sub>N</sub>2 mechanism</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:Walden-inversion-3D-balls.png&filetimestamp=20071201201516" title=""3 tahap dalam Reaksi SN2. Nukleofil berwarna hijau dan gugus lepas berwarna merah" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">3 tahap dalam <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_SN2&action=edit&redlink=1" title="Reaksi SN2 (halaman belum tersedia)">Reaksi S<sub>N</sub>2</a>.
Nukleofil berwarna hijau dan gugus lepas berwarna merah</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:SN2-Walden-before-and-after-horizontal-3D-balls.png&filetimestamp=20071201202541" title=""Reaksi SN2 menyebabkan inversi stereo (inversi Walden)" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">Reaksi S<sub>N</sub>2 menyebabkan inversi
stereo (inversi Walden)</span></div>
<div style="text-align: justify;">
<span lang="IN">Reaksi S<sub>N</sub>1 berlangsung dalam 2 tahap. Tahap
pertama, <a href="http://id.wikipedia.org/w/index.php?title=Gugus_lepas&action=edit&redlink=1" title="Gugus lepas (halaman belum tersedia)">gugus lepas</a> akan lepas dan
membentuk <a href="http://id.wikipedia.org/w/index.php?title=Karbokation&action=edit&redlink=1" title="Karbokation (halaman belum tersedia)">karbokation</a>. Tahap ini akan
diikuti reaksi yang sangat cepat dengan nukleofil.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-31"><sup>[32]</sup></a></span></div>
<div style="text-align: justify;">
<span lang="IN">Dalam mekanisme S<sub>N</sub>2, nukleofil akan membentuk tahap
transisi dengan molekul yang lepas saja yang terlekang. Kedua mekanisme ini
berbeda pada hasil <a href="http://id.wikipedia.org/w/index.php?title=Stereokimia&action=edit&redlink=1" title="Stereokimia (halaman belum tersedia)">stereokimianya</a>. Reaksi S<sub>N</sub>1
menghasilkan adisi non-stereospesifik dan tidak menghasilkan pusat <i>chiral</i>,
melainkan dalam bentuk <a href="http://id.wikipedia.org/w/index.php?title=Isomerisme_cis%E2%80%93trans&action=edit&redlink=1" title="Isomerisme cis–trans (halaman belum tersedia)">isomer geometri</a> (<i>cis/trans</i>).
Kebalikannya, inversi Warden-lah yang diamati pada mekanisme S<sub>N</sub>2.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-32"><sup>[33]</sup></a></span></div>
<div style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Substitusi_elektrofilik&action=edit&redlink=1" title="Substitusi elektrofilik (halaman belum tersedia)">Substitusi
elektrofilik</a> merupakan kebalikan dari substitusi nukleofilik di mana atom
atau molekul yang melepas, atau <a href="http://id.wikipedia.org/w/index.php?title=Elektrofil&action=edit&redlink=1" title="Elektrofil (halaman belum tersedia)">elektrofilnya</a>, mempunyai
kerapatan elektron yang rendah sehingga bermuatan positif. Biasanya elektrofil
ini adalah atom karbon dari <a href="http://id.wikipedia.org/w/index.php?title=Gugus_karbonil&action=edit&redlink=1" title="Gugus karbonil (halaman belum tersedia)">gugus karbonil</a>, karbokation
atau <a href="http://id.wikipedia.org/wiki/Sulfur" title="Sulfur">sulfur</a> atau
kation <a href="http://id.wikipedia.org/w/index.php?title=Nitronium&action=edit&redlink=1" title="Nitronium (halaman belum tersedia)">nitronium</a>. Reaksi ini
berlangsung pada hidrokarbon aromatik saja, sehingga disebut <a href="http://id.wikipedia.org/wiki/Substitusi_aromatik_elektrofilik" title="Substitusi aromatik elektrofilik">substitusi aromatik elektrofilik</a>.
Serangan elektrofil akan menciptakan kompleks yang disebut sebagai σ-compleks,
sebuah fase transisi di mana sistem aromatiknya hilang. Lalu, gugus lepas
(biasanya proton), akan terpisah dan sifat kearomatikannya kembali. Alternatif
lain untuk substitusi aromatik adalah substitusi alifatik elektrofilik.
Substitusi ini mirip dengan substitusi aromatik elektrofilik dan juga mempunyai
2 tipe utama yaitu S<sub>E</sub>1 dan S<sub>E</sub>2<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-33"><sup>[34]</sup></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:Electrophilic_aromatic_substitution.svg&filetimestamp=20120226131854"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:Electrophilic_aromatic_substitution.svg&filetimestamp=20120226131854" title=""Perbesar" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">Mekanisme dari substitusi aromatik
elektrofilik</span></div>
<h3 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span></h3>
<h3 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Adisi dan eliminasi</span></span><span lang="IN"></span></h3>
<div style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/wiki/Reaksi_adisi" title="Reaksi adisi">Adisi</a> dan pasangannya <a href="http://id.wikipedia.org/w/index.php?title=Reaksi_eliminasi&action=edit&redlink=1" title="Reaksi eliminasi (halaman belum tersedia)">eliminasi</a> merupakan
reaksi yang mengubah jumlah substituen dalam atom karbon, dan membentuk <a href="http://id.wikipedia.org/wiki/Ikatan_kovalen" title="Ikatan kovalen">ikatan
kovalen</a>. <a href="http://id.wikipedia.org/wiki/Ikatan_ganda" title="Ikatan ganda">Ikatan ganda</a> dan <a href="http://id.wikipedia.org/w/index.php?title=Ikatan_tiga&action=edit&redlink=1" title="Ikatan tiga (halaman belum tersedia)">tiga</a> dapat dihasilkan dengan
mengeliminasi gugus lepas yang cocok. Seperti substitusi nukleofilik, ada
beberapa mekanisme reaksi yang mungkin terjadi. Dalam mekanisme E1, gugus lepas
terlebih dahulu melepas dan membentuk karbokation. Selanjutnya, pembentukan
ikatan ganda terjadi melalui eliminasi proton (<a href="http://id.wikipedia.org/wiki/Deprotonasi" title="Deprotonasi">deprotonasi</a>).
Dalam mekanisme E1cb, urutan pelepasan terbalik: proton dieliminasi terlebih
dahulu. Dalam mekanisme ini keterlibatan suatu basa harus ada.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-34"><sup>[35]</sup></a>
Reaksi dalam eliminasi E1 maupun E1cb selalu bersaing dengan substitusi S<sub>N</sub>1
karena memiliki kondisi reaksi kondisi yang sama.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-35"><sup>[36]</sup></a></span></div>
<table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="margin-left: 0px; margin-right: 0px; text-align: left; width: 757px;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="padding: 0in 0in 0in 0in;" valign="top"><div class="MsoNormal">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:E1-mechanism.svg&filetimestamp=20091015180508" title=""Eliminasi E1" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span><span lang="IN" style="font-size: 12.0pt; line-height: 115%;"></span></div>
</td>
<td style="padding: 0in 0in 0in 0in; width: 1.4pt;" valign="top" width="2"><br /></td>
<td style="padding: 0in 0in 0in 0in;" valign="top"><div class="MsoNormal">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:E1cb-mechanism.svg&filetimestamp=20091103062228" title=""Eliminasi E1" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span><span lang="IN" style="font-size: 12.0pt; line-height: 115%;"></span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1; mso-yfti-lastrow: yes;">
<td style="padding: 0in 0in 0in 0in;" valign="top"><div class="MsoNormal">
<span lang="IN">Eliminasi E1</span><span lang="IN" style="font-size: 12.0pt; line-height: 115%;"></span></div>
</td>
<td style="padding: 0in 0in 0in 0in;" valign="top"><br /></td>
<td style="padding: 0in 0in 0in 0in;" valign="top"><div class="MsoNormal">
<span lang="IN">eliminasi E1cb</span><span lang="IN" style="font-size: 12.0pt; line-height: 115%;"></span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:E2-mechanism.svg&filetimestamp=20091103062533"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:E2-mechanism.svg&filetimestamp=20091103062533" title=""Perbesar" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">Eliminasi E2</span></div>
<div style="text-align: justify;">
<span lang="IN">Mekanisme E2 juga memerlukan basa. Akan tetapi, pergantian
posisi basa dan eliminasi gugus lepas berlangsung secara serentak dan tidak
menghasilkan zat antara ionik. Berbeda dengan eliminasi E1, konfigurasi
stereokimia yang berbeda dapat dihasilkan dalam reaksi yang memiliki mekanisme
E2 karena basa akan lebih memfavoritkan eleminasi proton yang berada pada
posisi-anti terhadap gugus lepas. Oleh karena kondisi dan reagen reaksi yang
mirip, eliminasi E2 selalu bersaing dengan substitusi S<sub>N</sub>2.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-36"><sup>[37]</sup></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:HBr-Addition.png&filetimestamp=20081025172639"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN"><a href="http://id.wikipedia.org/w/index.php?title=Berkas:HBr-Addition.png&filetimestamp=20081025172639" title=""Perbesar" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN">Adisi elektrofilik hidrogen bromida</span></div>
<div style="text-align: justify;">
<span lang="IN">Kebalikan dari reaksi eliminasi adalah reaksi adisi. Pada
reaksi adisi, ikatan rangkap dua atau rangkap tiga diubah menjadi ikatan
rangkap tunggal. Mirip dengan reaksi substitusi, ada beberapa tipe dari adisi
yang dibedakan dari partikel yang mengadisi. Contohnya, pada <a href="http://id.wikipedia.org/w/index.php?title=Adisi_elektrofilik&action=edit&redlink=1" title="Adisi elektrofilik (halaman belum tersedia)">adisi elektrofilik</a>
hidrogen bromida, sebuah elektrofil (proton) akan mengganti ikatan rangkap
ganda dan membentuk <a href="http://id.wikipedia.org/w/index.php?title=Karbokation&action=edit&redlink=1" title="Karbokation (halaman belum tersedia)">karbokation</a>, lalu kemudian
bereaksi dengan nukleofil (bromin). Karbokation dapat terbentuk di salah satu
ikatan rangkap tergantung dari gugus yang melekat di akhir. Konfigurasi yang
lebih tepat dapat diprediksikan dengan <a href="http://id.wikipedia.org/w/index.php?title=Aturan_Markovnikov&action=edit&redlink=1" title="Aturan Markovnikov (halaman belum tersedia)">aturan Markovnikov</a>.<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-37"><sup>[38]</sup></a>
Aturan Markovnikov mengatakan: "Pada adisi heterolitik dari sebuuah
molekul polar pada alkena atau alkuna, atom yang mempunyai keelektronegatifan
yang besar, maka akan terikat pada atom karbon yang mengikat atom hidrogen yang
lebih sedikit."<a href="http://id.wikipedia.org/wiki/Reaksi_kimia#cite_note-38"><sup>[39]</sup></a></span></div>
<h1 style="text-align: justify;">
<span lang="IN" style="color: red; font-size: 28.0pt; mso-bidi-font-size: 24.0pt;">Aromatic
substitution</span></h1>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><span lang="IN" style="font-size: 14.0pt; mso-bidi-font-size: 12.0pt;">Electrophilic
aromatic substitution</span></b></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span></h2>
<h2 style="margin-left: 0.5in; text-align: justify; text-indent: -0.25in;">
<span lang="IN" style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;"><span style="mso-list: Ignore;">1)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN"><a href="http://en.wikipedia.org/wiki/Aromatic_sulfonation" title="Aromatic sulfonation"><span style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;">Aromatic Nitration</span></a></span><span lang="IN" style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;"> of </span><span lang="IN"><a href="http://en.wikipedia.org/wiki/Benzene" title="Benzene"><span style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;">benzene</span></a></span><span lang="IN" style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;"></span></h2>
<h2 style="text-align: justify;">
<span lang="IN" style="font-size: 14.0pt; mso-bidi-font-size: 18.0pt;"> </span></h2>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BenzeneNitration.png"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div style="margin-left: 0.5in; text-align: justify; text-indent: -0.25in;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN"><span style="mso-list: Ignore;">2)<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><span lang="IN"><a href="http://en.wikipedia.org/wiki/Aromatic_sulfonation" title="Aromatic sulfonation">Aromatic sulfonation</a><b style="mso-bidi-font-weight: normal;"> of </b><a href="http://en.wikipedia.org/wiki/Benzene" title="Benzene">benzene</a><b style="mso-bidi-font-weight: normal;"> with fuming </b><a href="http://en.wikipedia.org/wiki/Sulfuric_acid" title="Sulfuric acid">sulfuric
acid</a><b style="mso-bidi-font-weight: normal;"> gives benzenesulfonic acid.</b></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BenzeneSulfonation.png"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div style="margin-left: 0.5in; text-align: justify; text-indent: -0.25in;">
<span lang="IN"><span style="mso-list: Ignore;">3)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN"><a href="http://en.wikipedia.org/wiki/Aromatic_halogenation" title="Aromatic halogenation">Aromatic halogenation</a><b style="mso-bidi-font-weight: normal;"> of benzene with </b><a href="http://en.wikipedia.org/wiki/Bromine" title="Bromine">bromine</a><b style="mso-bidi-font-weight: normal;">, </b><a href="http://en.wikipedia.org/wiki/Chlorine" title="Chlorine">chlorine</a><b style="mso-bidi-font-weight: normal;"> or </b><a href="http://en.wikipedia.org/wiki/Iodine" title="Iodine">iodine</a><b style="mso-bidi-font-weight: normal;"> </b>gives the corresponding aryl halogen
compounds catalyzed by the corresponding iron trihalide.</span><span lang="IN" style="color: blue; mso-fareast-language: IN; mso-no-proof: yes;"> </span>
</div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BenzeneHalogenation.png"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"> </span><span lang="IN"></span><span lang="IN"><span style="mso-list: Ignore;">4)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN">The <a href="http://en.wikipedia.org/wiki/Friedel-Crafts_reaction" title="Friedel-Crafts reaction">Friedel-Crafts reaction</a> can be performed
either as an <a href="http://en.wikipedia.org/wiki/Acylation" title="Acylation">acylation</a>
or as an <a href="http://en.wikipedia.org/wiki/Alkylation" title="Alkylation">alkylation</a>.
Typically <a href="http://en.wikipedia.org/wiki/Aluminium_trichloride" title="Aluminium trichloride">aluminium trichloride</a> is used, but almost any
strong <a href="http://en.wikipedia.org/wiki/Lewis_acid" title="Lewis acid">Lewis
acid</a> can be successful. For the acylation reaction a <a href="http://en.wikipedia.org/wiki/Stoichiometric" title="Stoichiometric">stoichiometric</a>
amount of aluminum trichloride must be used instead of simply a <a href="http://en.wikipedia.org/wiki/Catalytic" title="Catalytic">catalytic</a>
amount.</span>
</div>
<div style="margin-left: 0.5in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BenzeneFriedelCraftsAcylation.png"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BenzeneFriedelCraftsAlkylation.png"><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span><span class="mw-headline"><span lang="IN"></span></span><span class="mw-headline"><span lang="IN" style="color: red; font-size: 22.0pt; mso-bidi-font-size: 18.0pt;">Effect of substituent groups</span></span><span lang="IN" style="color: red; font-size: 22.0pt; mso-bidi-font-size: 18.0pt;"></span></h2>
<h2 style="text-align: justify;">
<span lang="IN"></span><span class="mw-headline"><i><span lang="IN">Ortho/para</span></i><span lang="IN"> directors</span></span><span lang="IN"></span>
</h2>
<div style="text-align: justify;">
<span lang="IN">Groups with <a href="http://en.wikipedia.org/wiki/Free_electron_pair" title="Free electron pair">unshared pairs</a> of electrons, such as the <a href="http://en.wikipedia.org/wiki/Amino" title="Amino">amino</a> group of <a href="http://en.wikipedia.org/wiki/Aniline" title="Aniline">aniline</a>, are
strongly <i>activating</i> and <i>ortho/para</i>-directing. Such <a href="http://en.wikipedia.org/wiki/Activating_group" title="Activating group">activating
groups</a> donate those unshared electrons to the <i>pi</i> system.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:ElectrophilicAromaticSubstitutionOrthoDirectors.svg" title=""resonance structures for ortho attack of an electrophile on aniline" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">When the electrophile attacks the <a href="http://en.wikipedia.org/wiki/Arene_substitution_patterns" title="Arene substitution patterns">ortho</a> and <a href="http://en.wikipedia.org/wiki/Arene_substitution_patterns" title="Arene substitution patterns">para</a> positions of aniline, the <a href="http://en.wikipedia.org/wiki/Nitrogen" title="Nitrogen">nitrogen</a> atom
can donate electron density to the <i>pi</i> system (forming an <a href="http://en.wikipedia.org/wiki/Iminium_ion" title="Iminium ion">iminium ion</a>),
giving four <a href="http://en.wikipedia.org/wiki/Resonance_structure" title="Resonance structure">resonance structures</a> (as opposed to three in
the basic reaction). This substantially enhances the stability of the cationic
intermediate.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:EAS_substitution_Para_director.svg" title=""Resonance structures for pare attack" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">Compare this with the case when the electrophile attacks the <i>meta</i>
position. In that case, the nitrogen atom cannot donate electron density to the
<i>pi</i> system, giving only three resonance contributors. For this reason,
the <i>meta</i>-substituted product is produced in much smaller proportion to
the <i>ortho</i> and <i>para</i> products.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:EAS_meta_deactivation.svg" title=""resonance structures for meta attack of an electrophile on aniline" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">Other substituents, such as the <a href="http://en.wikipedia.org/wiki/Alkyl" title="Alkyl">alkyl</a> and <a href="http://en.wikipedia.org/wiki/Aryl" title="Aryl">aryl</a> <a href="http://en.wikipedia.org/wiki/Substituent" title="Substituent">substituents</a>,
may also donate electron density to the <i>pi</i> system; however, since they
lack an available unshared pair of electrons, their ability to do this is
rather limited. Thus they only weakly activate the ring and do not strongly disfavor
the <i>meta</i> position.</span></div>
<div style="text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/Halogen" title="Halogen">Halogens</a>
are <i>ortho/para</i> directors, since they possess an unshared pair of
electrons just as nitrogen does. However, the stability this provides is offset
by the fact that halogens are substantially more <a href="http://en.wikipedia.org/wiki/Electronegative" title="Electronegative">electronegative</a>
than carbon, and thus draw electron density away from the <i>pi</i> system.
This destabilizes the cationic intermediate, and EAS occurs less readily.
Halogens are therefore <a href="http://en.wikipedia.org/wiki/Deactivating_group" title="Deactivating group">deactivating groups</a>.</span></div>
<div style="text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/Directed_ortho_metalation" title="Directed ortho metalation">Directed ortho metalation</a> is a special
type of EAS with special <b>ortho directors</b>.</span></div>
<h3 style="text-align: justify;">
<span class="mw-headline"><i><span lang="IN">Meta</span></i><span lang="IN">
directors</span></span><span lang="IN"></span></h3>
<div style="text-align: justify;">
<span lang="IN">Non-halogen groups with atoms that are more electronegative
than carbon, such as a carboxylic acid group (CO<sub>2</sub>H) draw substantial
electron density from the <i>pi</i> system. These groups are strongly <a href="http://en.wikipedia.org/wiki/Deactivating_groups" title="Deactivating groups">deactivating groups</a>. Additionally, since the
substituted carbon is already electron-poor, the resonance contributor with a
positive charge on this carbon (produced by <i>ortho/para</i> attack) is less
stable than the others. Therefore, these electron-withdrawing groups are <i>meta</i>
directing.</span></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"> </span></span><span class="mw-headline"><span lang="IN"></span></span><span class="mw-headline"><span lang="IN" style="color: red; font-size: 22.0pt; mso-bidi-font-size: 18.0pt;">Reaction mechanism</span></span><span lang="IN" style="color: red; font-size: 22.0pt; mso-bidi-font-size: 18.0pt;"></span>
</h2>
<div style="text-align: justify;">
<span lang="IN">In the first step of the <a href="http://en.wikipedia.org/wiki/Reaction_mechanism" title="Reaction mechanism">reaction mechanism</a> for this reaction, the
electron-rich aromatic ring, which in the simplest case is <a href="http://en.wikipedia.org/wiki/Benzene" title="Benzene">benzene</a>, attacks
the electrophile <b>A</b>. This step leads to the formation of a
positively-charged cyclohexadienyl <a href="http://en.wikipedia.org/wiki/Cation" title="Cation">cation</a>, also known as an <a href="http://en.wikipedia.org/wiki/Arenium_ion" title="Arenium ion">arenium ion</a>.
This <a href="http://en.wikipedia.org/wiki/Carbocation" title="Carbocation">carbocation</a>
is unstable, owing both to the positive charge on the molecule and to the
temporary loss of <a href="http://en.wikipedia.org/wiki/Aromaticity" title="Aromaticity">aromaticity</a>. However, the cyclohexadienyl cation is
partially stabilized by <a href="http://en.wikipedia.org/wiki/Resonance_%28chemistry%29" title="Resonance (chemistry)">resonance</a>, which allows the positive charge
to be distributed over three carbon atoms.</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:BasicAromaticSubstitution.svg" title=""In this diagram, A+ is an arbitrary electrophile" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">In the second stage of the reaction, a <a href="http://en.wikipedia.org/wiki/Lewis_base" title="Lewis base">Lewis base</a>
<b>B</b> donates electrons to the hydrogen atom at the point of electrophilic
attack, and the electrons shared by the hydrogen return to the <i>pi</i>
system, restoring aromaticity.</span></div>
<div style="text-align: justify;">
<span lang="IN">An electrophilic substitution reaction on benzene does not
always result in monosubstitution. While electrophilic substituents usually
withdraw electrons from the aromatic ring and thus deactivate it against
further reaction, a sufficiently strong electrophile can perform a second or
even a third substitution. This is especially the case with the use of <a href="http://en.wikipedia.org/wiki/Catalysts" title="Catalysts">catalysts</a>.</span></div>
<div style="text-align: justify;">
<br /></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN"></span></span><span class="mw-headline"><span lang="IN"></span></span><span class="mw-headline"></span><span class="mw-headline"><span lang="IN">Ipso substitution</span></span><span lang="IN"></span></h2>
<div style="text-align: justify;">
<span lang="IN">Ipso substitution a special case of electrophilic aromatic
substitution where the leaving group is not hydrogen.</span></div>
<div style="text-align: justify;">
<span lang="IN">A classic example is the reaction of <a href="http://en.wikipedia.org/wiki/Salicylic_acid" title="Salicylic acid">salicylic
acid</a> with a mixture of <a href="http://en.wikipedia.org/wiki/Nitric_acid" title="Nitric acid">nitric</a> and <a href="http://en.wikipedia.org/wiki/Sulfuric_acid" title="Sulfuric acid">sulfuric
acid</a> to form <a href="http://en.wikipedia.org/wiki/Picric_acid" title="Picric acid">picric acid</a>. The nitration of the 2 position involves
the loss of CO<sub>2</sub> as the leaving group.</span></div>
<div style="text-align: justify;">
<span lang="IN">Desulfonation in which a sulfonyl group is substituted by a
proton is a common example. See also <a href="http://en.wikipedia.org/wiki/Hayashi_rearrangement" title="Hayashi rearrangement">Hayashi rearrangement</a>.</span></div>
<div style="text-align: justify;">
<span lang="IN">In aromatics substituted by silicon, the silicon reacts by
ipso substitution.</span></div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN" style="color: red; font-size: 20.0pt; mso-bidi-font-size: 18.0pt;"></span></span><span class="mw-headline"><span lang="IN" style="color: red; font-size: 20.0pt; mso-bidi-font-size: 18.0pt;"></span></span><span class="mw-headline"><span lang="IN" style="color: red; font-size: 20.0pt; mso-bidi-font-size: 18.0pt;"></span></span><span class="mw-headline"><span lang="IN" style="color: red; font-size: 20.0pt; mso-bidi-font-size: 18.0pt;">Five membered heterocyclic compounds</span></span><span lang="IN" style="color: red; font-size: 20.0pt; mso-bidi-font-size: 18.0pt;"></span>
</h2>
<div style="text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/Furan" title="Furan">Furan</a>,
<a href="http://en.wikipedia.org/wiki/Thiophene" title="Thiophene">Thiophene</a>,
<a href="http://en.wikipedia.org/wiki/Pyrrole" title="Pyrrole">Pyrrole</a> and
their derivatives are all highly activated compared to benzene. These compounds
all contain an atom with an unshared pair of electrons (<a href="http://en.wikipedia.org/wiki/Oxygen" title="Oxygen">oxygen</a>, <a href="http://en.wikipedia.org/wiki/Sulphur" title="Sulphur">sulphur</a>, or <a href="http://en.wikipedia.org/wiki/Nitrogen" title="Nitrogen">nitrogen</a>) as a
member of the aromatic ring, which substantially increases the stability of the
cationic intermediate. Examples of electrophilic substitutions to <a href="http://en.wikipedia.org/wiki/Pyrrole" title="Pyrrole">pyrrole</a> are the <a href="http://en.wikipedia.org/wiki/Pictet-Spengler_reaction" title="Pictet-Spengler reaction">Pictet-Spengler reaction</a> and the <a href="http://en.wikipedia.org/wiki/Bischler-Napieralski_reaction" title="Bischler-Napieralski reaction">Bischler-Napieralski reaction</a>.</span><span class="mw-headline"><span lang="IN"> </span></span>
</div>
<h2 style="text-align: justify;">
<span class="mw-headline"><span lang="IN">Asymmetric electrophilic aromatic
substitution</span></span><span lang="IN"></span></h2>
<div style="text-align: justify;">
<span lang="IN">Electrophilic aromatic substitutions with <a href="http://en.wikipedia.org/wiki/Prochiral" title="Prochiral">prochiral</a>
carbon electrophiles have been adapted for <a href="http://en.wikipedia.org/wiki/Asymmetric_synthesis" title="Asymmetric synthesis">asymmetric synthesis</a> by switching to <a href="http://en.wikipedia.org/wiki/Chirality_%28chemistry%29" title="Chirality (chemistry)">chiral</a> <a href="http://en.wikipedia.org/wiki/Lewis_acid" title="Lewis acid">Lewis acid</a>
catalysts especially in <a href="http://en.wikipedia.org/wiki/Friedel-Crafts_reaction" title="Friedel-Crafts reaction">Friedel-Crafts type reactions</a>. An early
example concerns the addition of <a href="http://en.wikipedia.org/wiki/Chloral" title="Chloral">chloral</a> to <a href="http://en.wikipedia.org/wiki/Phenols" title="Phenols">phenols</a> catalyzed by <a href="http://en.wikipedia.org/wiki/Aluminium_chloride" title="Aluminium chloride">aluminium chloride</a> modified with <a href="http://en.wikipedia.org/wiki/Menthol" title="Menthol">(-)-menthol</a>.<a href="http://en.wikipedia.org/wiki/Electrophilic_aromatic_substitution#cite_note-1"><sup>[2]</sup></a>
A <a href="http://en.wikipedia.org/wiki/Glyoxylate" title="Glyoxylate">glyoxylate</a>
compound has been added to <a href="http://en.wikipedia.org/wiki/Dimethylaniline" title="Dimethylaniline">N,N-dimethylaniline</a>
with a chiral <a href="http://en.wikipedia.org/wiki/Bisoxazoline_ligand" title="Bisoxazoline ligand">bisoxazoline ligand</a> - <a href="http://en.wikipedia.org/wiki/Copper%28II%29_triflate" title="Copper(II) triflate">copper(II) triflate</a> catalyst system also in a <a href="http://en.wikipedia.org/wiki/Friedel-Crafts_hydroxyalkylation" title="Friedel-Crafts hydroxyalkylation">Friedel-Crafts hydroxyalkylation</a> <a href="http://en.wikipedia.org/wiki/Electrophilic_aromatic_substitution#cite_note-2"><sup>[3]</sup></a>:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:FriedelcraftsAlkylationAsymmetric.png" title=""Asymmetric Friedel-Crafts hydroxyalkylation" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">In another alkylation <a href="http://en.wikipedia.org/wiki/Pyrrole" title="Pyrrole">N-methylpryrrole</a>
reacts with <a href="http://en.wikipedia.org/wiki/Crotonaldehyde" title="Crotonaldehyde">crotonaldehyde</a> catalyzed by <a href="http://en.wikipedia.org/wiki/Trifluoroacetic_acid" title="Trifluoroacetic acid">trifluoroacetic acid</a> modified with a chiral <a href="http://en.wikipedia.org/wiki/Imidazole" title="Imidazole">imidazolidinone</a>
<a href="http://en.wikipedia.org/wiki/Electrophilic_aromatic_substitution#cite_note-3"><sup>[4]</sup></a>:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:FriedelCraftsAsymmetricAdditionToPyrrole.png" title=""Friedel Crafts Asymmetric Addition To Pyrrole" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/Indole" title="Indole">Indole</a>
reacts with an <a href="http://en.wikipedia.org/w/index.php?title=Enamide&action=edit&redlink=1" title="Enamide (page does not exist)">enamide</a> catalyzed by a chiral <a href="http://en.wikipedia.org/wiki/BINOL" title="BINOL">BINOL</a> derived <a href="http://en.wikipedia.org/wiki/Phosphoric_acid" title="Phosphoric acid">phosphoric
acid</a> <a href="http://en.wikipedia.org/wiki/Electrophilic_aromatic_substitution#cite_note-4"><sup>[5]</sup></a>:</span></div>
<div class="MsoNormal" style="margin-left: 0.5in; text-align: justify;">
<span lang="IN"><a href="http://en.wikipedia.org/wiki/File:FriedelCraftsAlkylationIndoleAsymmetric.png" title=""Friedel Crafts Alkylation Indole Asymmetric" "><span lang="EN-US" style="mso-ansi-language: EN-US; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a></span></div>
<div style="text-align: justify;">
<span lang="IN">In all these reactions the chiral catalyst load is between 10
to 20% and a new chiral carbon center is formed with 80-90% <a href="http://en.wikipedia.org/wiki/Enantiomeric_excess" title="Enantiomeric excess">ee</a>.</span></div>
<div style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 16.0pt; line-height: 115%; mso-bidi-font-size: 14.0pt;">Menhaktifkan,
mengarahkan <i style="mso-bidi-font-style: normal;">o + p</i><span style="mso-tab-count: 2;"> </span>Kurang mengaktifkan</span></b>
</div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="IN" style="color: #002060; font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Mengaktfkan
Kuat</span></u></b><span lang="IN" style="color: #002060; font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-tab-count: 5;"> </span><span style="mso-tab-count: 1;"> </span><b style="mso-bidi-font-weight: normal;"><u>mengarahkan
<i style="mso-bidi-font-style: normal;"><span style="mso-spacerun: yes;"> </span>m</i></u></b></span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt; mso-themecolor: text1;">-N</span></b><span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">H2 (-NHR, -NH2)<span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 5;"> </span>-NO2<span style="mso-tab-count: 2;"> </span>-S03H</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">-OH<span style="mso-tab-count: 4;"> </span><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 4;"> </span>-N(CH3)+3<span style="mso-tab-count: 1;"> </span>-CHO</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-tab-count: 5;"> </span><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 3;"> </span>-CN</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-tab-count: 6;"> </span><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 2;"> </span>-COOH(-COOR)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="IN" style="color: #002060; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Mengaktifkan
sedang</span></u></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: #002060; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-tab-count: 6;"> </span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt; mso-themecolor: text1;">Kurang
mengaktifkan</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">-OCH3, OC2H5 dst<span style="mso-tab-count: 6;"> </span><b style="mso-bidi-font-weight: normal;"><u><span style="color: #002060;">Mengarahkan <i style="mso-bidi-font-style: normal;">o + p</i></span></u></b></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">-NHC0CH3<span style="mso-tab-count: 7;"> </span><span style="mso-tab-count: 1;"> </span>-F;<span style="mso-tab-count: 1;"> </span>-Cl;<span style="mso-tab-count: 1;"> </span>-Br; <span style="mso-tab-count: 1;"> </span>I</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="IN" style="color: #002060; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Mengaktifkan
lemah</span></u></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">-C6H5</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">-CH3 (-C2H5<span style="mso-spacerun: yes;">
</span>dst)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="IN" style="color: #002060; font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Urutan kekuatan mengaktifakn mengarah <i style="mso-bidi-font-style: normal;"><span style="mso-spacerun: yes;"> </span>m</i></span></u></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 0.5in;">
<span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">*-NH2/-OH </span><span lang="IN" style="font-size: 20.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> -OCH3</span><span lang="IN" style="font-size: 18.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">
></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> -NH-CO-CH3</span><span lang="IN" style="font-size: 18.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> ></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> -C6H5<span style="mso-spacerun: yes;"> </span></span><span lang="IN" style="font-size: 18.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span>-CH3</span><span lang="IN" style="font-size: 20.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"> - F/Cl/Br/I</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="margin-left: 1.25in; text-align: justify; text-indent: -0.25in;">
<span lang="IN" style="font-family: Symbol; font-size: 14.0pt; line-height: 115%; mso-bidi-font-family: Symbol; mso-bidi-font-size: 11.0pt; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 14.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Akan terbentuk sedikit sekali
substitusi pada kedudukan di antara 2 substitusi yang terletak <b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">m</i></b>
satu sama lain.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">(1)<b> By
Wurtz-Fittig reaction :</b></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">
C<sub>6</sub>H<sub>5</sub>Br + 2Na + BrC<sub>2</sub>H<sub>5</sub> —> C<sub>6</sub>H<sub>5</sub>C<sub>2</sub>H<sub>5</sub> +
2NaBr</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">
(2) <b>By Friedel-craft's reaction :</b></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">
AlCl<sub>3</sub></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">C<sub>6</sub>H<sub>5</sub>H
+ BrC<sub>2</sub>H<sub>5</sub> —> C<sub>6</sub>H<sub>5</sub>C<sub>2</sub>H<sub>5</sub> +
HBr</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">(3) <b>By
catalytic reduction of styrene :</b></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">C<sub>6</sub>H<sub>5</sub>CH
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">(4) <b>By
alkyl benzene synthesis :</b></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">
AlCl<sub>3</sub>, HCl</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></b><span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">C<sub>6</sub>H<sub>5</sub>H
+ H<sub>2</sub>C = CH<sub>2</sub> ———————> C<sub>6</sub>H<sub>5</sub>CH<sub>2</sub>CH<sub>3</sub> </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">
95<sup>o</sup>C, Pressure</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0in; text-align: justify;">
<span lang="IN" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span></div>
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<div style="text-align: justify;">
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Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com0tag:blogger.com,1999:blog-121574156624042373.post-65016555130595704542013-01-13T07:37:00.000-08:002013-01-13T07:37:10.855-08:00Nie_Cerpen<div dir="ltr" style="text-align: left;" trbidi="on">
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Sukses Itu Buat kita</span></b></div>
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">(oleh : Anie Nurwasilah)<br />
Mahasiswa Teknik Kimia</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify; text-indent: 23.05pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Dengan
di saksikan embun pagi hari itu terbesit sekilas tentang kisah seorang anak
udik, dibalik jendela kamar, aku menarikan bibir ini ke samping kiri dan kanan
sekitar dua centimeter saja, dan terbayang tentang dia yang telah mampu
membangunkanku dari keterpurukan, dengan gaya dia yang super udik membuat semua
teman yang ada disekitarnya mampu memberikan senyuman dari sinar wajah mereka,
wajahnya yang polos, pikirannya yang mungkin masih labil, namun dia telah
menghirup udara di dunia ini sekitar dua puluh tahunan dia seakan mengubah
ketegangan sesorang menjadi sbuah kesenangan.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Hari itu merupakan hari yang akan
menguras tenaga dan pikiran karena kepadatan jadwal kuliah yang membuat hal
demikian. Dengan rutinitas yang dilakukan dimulai dari melangkahnya kaki
menapaki trotoar kampus UII, dissinilah aku merasakan betapa indahnya hidup
dengan kesempurnaan yang dimiliki, sambil menghirup udara sekitar yang sejuknya
bagaikan berada di pinggiran sungai nil yang tenang dan membuat jiwa ini
kembali fresh untuk memuji sang kuasa. Lima belas menit berlalu akhirnya sampai
di kelas dan ternyata perkuliahan sudah di mulai sejak lima menit yang lalu.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“tok..tok..tok,, Assalamu’alaikum</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">.
Aku dengan iringan salam memohon izin untuk masuk.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“wa’alikumsalam.. yaa silahkan
masuk” </span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Alhamdulillah sang dosen memberikan izin dengan
senyuman nya yang mendamaikan.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Kebetulan di hari ini adalah mengulas
mata kuliah <i style="mso-bidi-font-style: normal;">Sistem Manufaktur Tekstil.</i>
Asiknya dengan matakuliah ini kita mampu memahami bagaimana proses yang ada
bada setiap industry tekstil khususnya untuk sandang kehidupan yang tak akan
mungkin terlupakan sedetik pun oleh manusia sebagai konsumen. Kemanfaatan yang
timbul dari sini sangat banyak sekali. Contohnya pada proses pembuatan serat
menjadi benang, proses ini merupakan proses yang penuh dengan kesabaran karena
untuk dapat di gunakan atau dapat dimanfaatkan serat ini harus diubah menjadi
benang terlebih dahulu, seperti halnya manusia akan jika ingin menjadi lebih
unggul pada pensejajaran individu lain maka harus lebih sabar dalam mendayung
proses. Dan dia tergelitik untuk mengajukan pertanyaan pada dosen itu.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“pak. Apakah serat itu mempunyai
titik jenuh dalam proses tersebut?”</span></i></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“ Tidak ada kejenuhan dalam serat,
hanya saja serat akan terpisah dari strukturnya sendiri kemudian akan bergabung
dengan struktur yang lain pada proses Drafting”.</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“Kemudian kenapa saya ya pak dalam
setiap melakukan tindakan selalu cepat jenuh pak dan akhirnya saya sering gagal?”</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
sabung pertanyaan dia yang ke dua.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“Nah disitu lah nak. Bahwa ‘Bukan
karena sulit kita menjadi tidak berani’ namun karena tidak berani lah kita menjadi
sulit’.</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Serentak
mahasiswa di kelas itu menyaut <i style="mso-bidi-font-style: normal;">“ooooo”
begitu pak?”</i></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Benar sekali. Dan ingat bahwa dalam
pembuatan serat ada proses pararelling (pensejajaran) begitu pun dalam prilaku
manusia, kehidupan manusia serta derajat manusia, harus disejajarkan akan tidak
timbul rasa besar kepala”.</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Dan kita tahu bahwa yang membedakan
semua itu hanyalah ketakwaan di hadapan Allah. Dan pada akhirnya kita tahu
tentang sebuah kehidupan di situ bahwa benda pun jika ingin menjadi benda yang
lebih berharga, bermanfaat dan lebih indah harus diproses sedemikian rupa,
apalagi seorang manusia yang mempunyai akal, pikiran serta hati makan proses
yang di jalani akan jauh lebih rumit dibandingkan hanya sekedar benda saja.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Seiring berjalannya waktu akhirnya aku
dan dia diutus untuk membuat suatu penelitian, padahal kita berdua belum
mempunyai pengalaman terkait hal itu. Namun teringat dengan sebuah Proses aku
dan dia akhirnya menganggukkan kepala menjawab untuk iya menerima tawaran ini.
Dan tema penelitian yang muncul dari kita berdua adalah “pembuatan serat untuk
baju astronot”. Dua bulan kemudian kita mampu menyelesaikan penelitian ini dan
dengan segera mengajukan hasil penelitian kepada DPA kami. Tak disangka bahwa
penelitian yang kami lakukan selama kurang lebih dua bulan itu ternyata gagal,
karena banyak kekurangan dalam data yang diperoleh. Disitulah kami berdua merasakan
putus asa. Maka bergegas segera kamu melampiaskan kegagalan itu dengan pergi
ketempat yang bias meluap kan segala kesal kita, seiring berjalan waktu disitu
aku berinisiatif untuk mengantarkan tubuh ini ke pantai dan di sana aku
berteriak dengan aungan suara yang jauh nan lantang. Sedangkan dia hanya
termenung di kamar kosnya menerima kegagalan hasil jerih payah kami. Sepulang
dari pantai ada suatu hal yang terjadi padaku, saat itu aku melihat seorang
yang sedang belajar membaca Al-qur’an di sebuah masjid dan dia tidak memiliki
guru pengajarnya, tetapi usahanya untuk mampu melantunkan ayat suci Allah
dengan baik dan benar sangat lah kuat dan hingga ia menangis membacanya. Dari
situ aku berpikir bahwa dengan kesungguhan maka tak aka nada yang tak mungkin.
Semua impian kita akan terwujud asalkan dengan benar-benar ikhlas dan bersabar.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Siang itu dia dan aku kembali bertemu
dan dia menceritakan perasaannya saat dua hari ini dia terdiam diri di kamar
kosnya. Dia merasakan bahwa hidup ini tidak akan indah jika kita tidak mencari
apa sebenarnya keindahan itu. Sesaat dia akan pergi kuliah melihat baju yang
akan dikenakannya dikenai tinta hitam, sedangkan baju itu kameja biru muda
sehingga ketika orang melihatnya akan terasa tenang dan kalem. Namun kemeja itu
ternyata tidak membuat orang yang melihatnya tenang lagi apalagi dia yang
memakainya karena terkotori oleh tinta hitam tadi. Dan dia menggambarkan itu
kemeja adalah dirinya sehingga jika kesalahan ada pada dirinya ia akan di benci
orang bahkan membuat orang lain kecewa, jika tidak ingin seperti itu dia harus
menjaga dirinya agar orang lain tetap peduli dan menunggu keberhasilan serta
kedamaian adanya diri ini. Sejauh itu dia berpikir dan mengambil kesimpulan
bahwa kegagalan adalah keberhasilan yang tertunda saja makan tidak akan membuat
dirinya langsung rapuh untuk tidak akan pernah bangkit kembali.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Dan ketika itu kita sepakat untuk
mengikuti Lomba Karya Ilmiah regional, dan alhmadulillah dengan menjadikan
pengalaman yang kemarin sebagai guru terbaik kita akhirnya keberhasilan
menggenggam piala regional kita dapatkan dengan nominasi juara I terbaik.
Disitu kita berdua bangga dan berjanji untuk terus bangkit meskipun harus sakit
terlebih dahulu.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>Dan dengan kerja keras itu teman-teman
di kampus mengucapkan selamat kepada kita serta dosen yang memberikan
apresiasi nya berupa dua buah buku membangun manusia yang inovatif. Kita
sekarang mampu tersenyum bangga dan<span style="mso-spacerun: yes;">
</span>tertawa terbahak-bahak. Kembali eksis seperti sedia kala.</span></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>‘Hai
orang gilaaaaaaaa”kenapa kamu senyum-senyum sendiri..?”</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">teman
sekamarku membangunkan ku dari lamunan ku.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">“astaghfirullahaladziiiiim ,
barusan aku membayangkan kenangan terindah ku kawan,</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">aku
berusaha menjawab.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 10.0pt; margin-left: 84.95pt; margin-right: 84.95pt; margin-top: 0in; text-align: justify; text-indent: 23.05pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Serentak
kita berdua tertawa atas ulah ku.</span></div>
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Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com0Yogyakarta, Indonesia-7.797224 110.36879699999997-7.923077 110.20743549999997 -7.671371 110.53015849999997tag:blogger.com,1999:blog-121574156624042373.post-15554753911296487322012-11-27T06:46:00.001-08:002012-11-27T06:47:00.301-08:00Resensi Road Map To The Top<br />
<div class="MsoNormal" style="text-align: center;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">RESENSI<o:p></o:p></span></span></b></div>
<div class="MsoNormal" style="text-align: center;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">ROAD MAP TO THE TOP<o:p></o:p></span></span></b></div>
<div class="MsoNormal">
</div>
<div style="text-align: justify;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">®
Identitas buku </span></span></b></div>
<b><span style="color: blue;"></span></b><br />
<div style="text-align: justify;">
<b><span style="color: blue;"><b> </b></span></b></div>
<b><span style="color: blue;">
<o:p></o:p></span></b><br />
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"> JUDUL
: ROAD MAP TO THE TOP<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"> PENULIS :
ALI MURTADLO, TATIK SURYANO<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"> PENERBIT : JP. BOOKS<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"> CETAKAN : 1-MARET<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"> HALAMAN :1 - 196<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="color: blue;"><br /></span></b></div>
<div class="MsoNormal">
<b><span style="color: blue;"><o:p></o:p></span></b></div>
<div class="MsoNormal">
<b><span style="color: blue;"><o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">®
Kelebihan Buku <o:p></o:p></span></span></b></div>
<div class="MsoNormal" style="margin-left: 36.0pt;">
</div>
<div style="text-align: justify;">
<b><span style="color: blue;">~ Isinya angat cocok untuk
pembaca yang ingin sukses</span></b></div>
<b><span style="color: blue;"></span></b><br />
<div style="text-align: justify;">
<b><span style="color: blue;"><b>~ Cover buku kelihatan menarik dan full
colour</b></span></b></div>
<b><span style="color: blue;">
<div style="text-align: justify;">
<b>~ Bentuk ideal</b></div>
<div style="text-align: justify;">
<b>~ Terdapat banyak kaliamat asing untuk
di pelajari</b></div>
<div style="text-align: justify;">
<b>~ Contoh–contoh meluas</b></div>
<o:p></o:p></span></b><br />
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">®Kekurangan
Buku<o:p></o:p></span></span></b></div>
<div class="MsoNormal" style="margin-left: 36.0pt;">
</div>
<div style="text-align: justify;">
<b><span style="color: blue;">~ Kurang meluas pembahasannya</span></b></div>
<b><span style="color: blue;"></span></b><br />
<div style="text-align: justify;">
<b><span style="color: blue;"><b>~ Tersirat banyak kata yang sulit di
mengerti</b></span></b></div>
<b><span style="color: blue;">
<div style="text-align: justify;">
<b>~ Jumlah halaman kurang banyak untuk ukuran buku motivasi sukses</b></div>
<div style="text-align: justify;">
<b>~ Hanya terikat dengan pengalaman orang lain saja</b></div>
<div style="text-align: justify;">
<b>~ Tida didesain dengan warna dalam lembaran isinya</b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b> </b></div>
</span></b><br />
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-size: 12.0pt; line-height: 115%;"><span style="color: blue;">® Tentang
Buku <o:p></o:p></span></span></b></div>
<div class="MsoNormal" style="text-indent: 36.0pt;">
</div>
<blockquote class="tr_bq" style="text-align: justify;">
<b><span style="color: blue;">Road Map To The Top
karangan Ali Muratadlo – Tatik Suryani adalah
buku yang benar-benar membuat para pembacanya terkejut ,seperti yang tertulis
atas ungkapan dan merupakan buku tergila yang berbicara tentang “Sukses”.karena
didalamnya memang begitu banyak “The Art of successful Life”.Buku ini juga
bukan hanya sebuah peta menuju puncak tetapi juga diklarifikasikan tentang bagaimana
syarat_syarat serta contohnya.</span></b></blockquote>
<blockquote class="tr_bq" style="text-align: justify;">
<b><span style="color: blue;">
Beragam inti yang
disajikan untuk diterapkan dalam kehidupan sebagai pondasi serta aspek yang
harus kita prosentasekan ketika
membutuhkan indicator yang dapat menuahkan produk dari sample hidup
ketika bertarung dengan virus yang
menggerogoti jalan hidup kita.</span></b></blockquote>
<br />
<blockquote class="tr_bq" style="text-align: justify;">
<b><span style="color: blue;"> Sukses
adalah perjalanan dari kegagalan ke kegagalan tanpa kehilangan antusiasme
itulah yg di katakana seorang Wiston Churchill. Dari siratan kata di atas bisa
kita ambil bahwa kesuksesan seseorang memanglah harus di ungkapkan dengan penuh
antusiame kerena jika kesungguhan yg kita daki maka tuhan pun akan membalasnya
sesuai yang telah kita tepaki. Kata mutiara lainnya yang saya temukan di buku
ini sangat banyak dan sangatlah berpengaruh diantaranya “Know yourself and you
will win all battles” <i>kenalilah diri anda dan anda akan memenangkan segala
pertempuran.(Sun Tzu)</i>. Tentang isi kutipan ini yaitu mengenal diri kita
dimanakah letak kemampuan dan kekurangan kita,sehingga tidak akan sembrono jika
mengambil suatu langkah.</span></b></blockquote>
<blockquote class="tr_bq" style="text-align: justify;">
<b><span style="color: blue;"> Ada
banyak lagi makna yang terungkap di dalamnya jika kita membaca memanglah dapat
menggelitiki hati kita sehingga akan tergugah untuk mengimplementasikan apa
yang tertuah dalam nurani kita.
Tokoh-tokoh yang telah sukses pun di ceritakan bagaimana perjalan hidupnya
sehingga kita dapat bercermin pada prestasi beliau. Sebagai karakteristik orang
teknik khususnya harus banyak menoleh atas pengalaman orang lain berbeda dengan
karakteristik seorang ilmuan yang mereka membebankan pada pengalaman sendiri
serta mencari nilai kebenarannya bukanlah seberapa banyak manfaat yg akan di
dapat seperti halnya seorang engineer. </span></b></blockquote>
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<b><span style="color: blue;"> Terakhir
pesan buku ini adalah yang sudah terjadi biarlah menjadi pengalaman yang
menjadi tolak ukur masa depan.Nikmati keberadaan hidup di atas dan ingat yang
di bawah.Berdermalah.Bermanfaatlah.Jadilah teladan.Jadilah Role Mode yang
senantiasa memberikan insfirasi kebaikan dan kesuksesan.Kebanggaan kita adalah
kebanggaan Agama dan Negara kita.</span></b></blockquote>
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<b><span style="color: blue;"><b> </b></span></b></div>
<b><span style="color: blue;"><o:p></o:p></span></b><br />
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<span style="color: blue;"> …Selesai…<span style="font-family: Mistral;"><o:p></o:p></span></span></div>
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<span style="font-family: Mistral;"><span style="color: blue;"> </span><span style="color: #cc0000;"> di Resensi oleh :</span></span></div>
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<span style="font-family: Mistral; text-align: right;"><span style="color: #cc0000;"> Anie
Nurwasilah</span></span></div>
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<span style="font-family: Mistral; text-align: right;"><span style="color: #cc0000;"> mahasiswa UII Yogyakarta</span></span></div>
Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com0Yogyakarta, Indonesia-7.797224 110.368797-7.8601515 110.289833 -7.7342965 110.447761tag:blogger.com,1999:blog-121574156624042373.post-48998173430570483542012-11-27T06:09:00.001-08:002012-11-27T06:09:34.860-08:00artikel kerisis mahasiswa yang bermoral normatif<br />
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<b><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;">Krisis Mahasiswa Bermoral Normatif<o:p></o:p></span></span></b></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;"><br /></span></span></b></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;">Oleh <a href="mailto:nie.anienurwasilah@gmail.com">Anie Nurwasilah </a></span></span></b></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;">Tekkim UII </span></span></b></div>
<h4>
<b><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;"><br /></span></span></b></h4>
<blockquote class="tr_bq">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;"> Watak dan Karakter seseorang
tergantung kepada kepribadiannya masing-masing. Begitu pun dengan tingkah laku
positif ( Akhlakul Karimah) yang dibina sejak bayi oleh orang tua serta
pergaulan sosialnya, untuk menjadi manusia beradab sehingga nilai silaturahmi
terjaga dengan baik, maka perlu adanya pendidikan karakter Moral agar
mengetahui bagaimana manusia mampu menghadapi individu lain untuk kemaslahatan hidup. Akhlak atau perilaku ini
bukan hanya untuk hubungan Horizontal saja melainkan Vertikal yang lebih
dominan untuk tetap dibina. Sehingga terlihat keseimbangan antar keduanya.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;">Nilai moral mampu didapat dengan berbagai cara, salah satunya
dengan berpendidikan tinggi, namun belum tentu manusia yang berpendidikan tinggi
nilai moralnya terlihat lebih positif, kadangkala dengan adanya pendidikan yang
lebih tinggi manusia semakin melunjak dan merasa berwenang untuk melecehkan
individu yang sosial pendidikannya rendah, halnya figur mahasiswa saat ini.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi;"><span style="color: #3d85c6;">Berdasarkan tujuan Utama pendidikan, yang termuat dalam Undang-undang Nomer 20 Tahun 2003 tentang Sistem
Pendidikan Nasional Menegaskan bahwa Pendidikan Nasional berfungsi
mengembangkan kemampuan dan membentuk watak serta peradaban bangsa yang
bermartabat dalam rangka mencerdaskan kehidupan bangsa. Sedangkan tujuan dari
Sisdiknas itu sendiri untuk berkembangnya potensi peserta didik agar menjadi
manusia yang beriman dan bertaqwa kepada Tuhan yang Maha Esa, Berakhlak mulia,
sehat, berilmu, cakap, kreatif, mandiri dan menjadi warga negara yang
demokratis serta bertanggungjawab.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi; mso-no-proof: yes;"><span style="color: #3d85c6;"> Menyikapi
konflik aktual saat ini terhadap perilaku anak bangsa yang semakin anarkis,hal
ini menggali betapa pentingnya nilai pendidikan terhadap Character Building
Indonesia. Akan tetapi cara membangun karakter yang positif tergantung pada
pendidikan di Indonesia melainkan terhadap watak dan kepribadian anak bangsa
sendiri. Apabila melihat dari realita saat ini mahasiswa pun banyak yang
berperilaku tidak sesuai dengan aturan agama serta norma yang berlaku. Hal ini
masih menjadi misteri menurut saya apakah pendidikannya yang kurang begitu
mengena dalam membentuk perilaku mahasiswa yang sesuai tuntutan moral ataukah
faktor luar yang menyebabkan kericuhan yang ditimbulkan sebagian mahasiswa?.
Perlu kita ketahui bahwa mahasiswa sekarang ini lebih berperan dalam membina
keadaan masyarakat, maka akan terlihat bagaimana sesungguhnya jati diri
seorang mahasiswa yang sebenarnya, jangan hanya untuk membenahi diri sendiri
saja keteteran apalagi membenarkan tindakan orang lain, itu akan menghambat
peran mahasiswa sebagai manusia yang bertanggungjawab terhadap tindakan yang ia
ciptakan. Dan disamping itu mahasiswa harus lebih aktif dalam mengeksiskan dirinya karena bantuan dari
seorang dosen ataupun pementoring hanyalah sekitar 25 % saja dari keeksistensian
mahasiswa.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi; mso-no-proof: yes;"><span style="color: #3d85c6;"> Lunturnya
Nilai moral mahasiswa didasarkan pada kurangnya kesadaran individu serta
perkembangan zaman yang meniru gaya barat sehingga hal ini sangat dominan
berpengaruh terhadap kultur asli kebudayaan dan adat istiadat Indonesia
sendiri. Dan penyalahgunaan ilmu yang didapat, seperti halnya digunakan untuk
mengelabui orang lain termasuk orang tua, hal ini merupakan masalah sepele namun
berdampak sangat signifikan karena kebiasaan buruk dan akan menjerumuskan mahasiswa
sebagai calon pemimpin bangsa yang merusak bangsanya sendiri dengan tindakan
membuat bencana kemiskinan semakin menonjol seperti KKN. Padahal jika mahasiswa
tahu dan peduli akan kepentingan sosial serta kewajiban mengembangkan negara
ini hal semacam itu akan sulit terjadi. Impian Indonesia mewujudkan bangsa yang
takwa, intelek, serta cinta tanah air akan terpancar dari tangan mahasiswa yang
bermoral normatif.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi; mso-no-proof: yes;"><span style="color: #3d85c6;"> Aplikasi
menunjukan jati diri seorang mahasiswa yaitu dengan lebih update mengenai
konflik yang sedang timbul di nusantara maupun dunia. Sehingga mahasiswa mampu
mencari butiran solusi dari berbagai kerikil yang menimbun jalanan yang dituju.
Dan kebanggaan Indonesia pada pribadi mahasiswa yang kreatif serta berpegang teguh pada nilai kebenaran yang mampu menjadikan dirinya terlibat dalam
menangani persoalan yang bergelut didunia ini. Dengan demikian Indonesia tidak
akan kesulitan mencari penerus yang mampu menggoncangkan nya sehingga negara lain
tahu bahwa indonesia mempunyai nyali yang tangguh dan akan siap bersaing
menghadapi tantangan yang akan lahir.</span></span></blockquote>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ascii-theme-font: major-bidi; mso-bidi-theme-font: major-bidi; mso-hansi-theme-font: major-bidi; mso-no-proof: yes;"><span style="color: #3d85c6;">Akan tetapi semua itu bertolak belakang dengan
target yang dituju mahasiswa saat ini, karena melihat dari realitanya kekerasan
semakin marak serta ancaman moral anak bangsa semakin bejad yang ditimbulkan
mahasiswa bahkan kalangan anak SMA saja sekarang sudah ternodai dengan bisingan
kekerasan, maka kepalan tangan mahasiswa harus lebih mampu menopang dirinya
tetap berada pada alur pendidikan moral yang sewajarnya dan patut di contoh oleh
individu lain sebagai bentuk nilai kesusilaan serta cinta tanah air. Dan
memulainya dari membenahi hati serta menganalisis diri sendiri..<o:p></o:p></span></span></div>
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<br />Bi Anihttp://www.blogger.com/profile/17184610874333761624noreply@blogger.com0Yogyakarta, Indonesia-7.797224 110.368797-7.8601515 110.289833 -7.7342965 110.447761