tag:blogger.com,1999:blog-9985213667341904962024-03-19T12:40:13.978-07:00Teknik Elektrojhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.comBlogger15125tag:blogger.com,1999:blog-998521366734190496.post-49557073327631111672014-05-12T10:57:00.000-07:002014-05-12T10:57:36.627-07:00SOFTWARE MENGHITUNG LILITAN MOTORNama File : MEMNGHITUNG LILITAN MOTOR<br />
Type File : rar<br />
Ukuran : 3 Mb<br />
Sumber : Dosen Mesin Arus Searah ( Rikmanto,S.Pd )<br />
<br />
klik <a href="http://www.4shared.com/rar/80rMaozK/menghitung_lilitan_motor.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/rar/80rMaozK/menghitung_lilitan_motor.html" target="_blank">download</a> file! jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-12914424285552059292014-05-11T23:31:00.003-07:002014-05-11T23:31:16.757-07:00Bahan Materi Ilmu Bahan Listrik SAPMata kuliah : Ilmu Bahan Listrik<br />
Dosen : Muji Raharjo, ST,MM<br />
Type File : Microsoft Word (*.doc)<br />
Nama File : bahan materi ilmu bahan listrik-SAP.doc<br />
<br />
klik <a href="http://www.4shared.com/office/57HbjdG2/bahan_materi_ilmu_bahan_listri.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/office/57HbjdG2/bahan_materi_ilmu_bahan_listri.html" target="_blank">download</a> file!jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-23847870360333661042014-05-11T23:31:00.001-07:002014-05-11T23:31:14.946-07:00BAHAN ISOLASI CAIR<!--[if !mso]><style>v\:* {behavior:url(#default#VML);} o\:* {behavior:url(#default#VML);} w\:* {behavior:url(#default#VML);} .shape {behavior:url(#default#VML);} </style><![endif]--><br />
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<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: 36.0pt;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Bahan isolasi cair digunakan sebagai bahan pengisi pada beberapa peralatan listrik, misalnya : transformator, pemutus beban, rheostat. Dalam hal ini bahan isolasi cair berfungsi sebagai pengisolasi dan sekaligus sebagai pendingin. Karena itu persyaratan untuk bahan cair yang dapat digunakan untuk isolasi antara lain : mempunyai tegangan tembus dan daya hantar panas yang tinggi.</span></div>
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<b><i><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">1. Minyak Transformator</span></i></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: 36.0pt;">
<span style="height: 213px; left: 0px; margin-left: 83px; margin-top: 170px; mso-ignore: vglayout; position: absolute; width: 398px; z-index: -2;"><img height="213" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="398" /></span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Minyak transformator adalah minyak mineral yang diperoleh dengan pemurnian minyak mentah. Dalam pemakaiannya, minyak ini karena pengaruh panas dari rugi-rugi di dalam transformator akan timbul hidrokarbon. Selain berasal dari minyak mineral, minyak transformator dapat pula yang dapat dibuat dari bahan organik, misalnya : minyak trafo Piranol, Silikon. Sebagai bahan isolasi, minyak transformator harus mempunyai tegangan tembus yang tinggi. Pengujian tegangan tembus minyak transformator dapat dilakukan dengan menggunakan peralatan seperti ditunjukkan pada Gambar.</span></div>
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<span lang="EN-US"> </span><span lang="EN-US"></span><span lang="EN-US"> </span> </div>
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<span lang="EN-US"> </span><a 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" 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" /></a></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 115%;">Gambar 4. Alat pengujian tegangan tembus minyak transformator</span></div>
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<span lang="EN-US"><span style="mso-tab-count: 1;"> </span></span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Jarak elektroda dibuat 2,5 cm, sedangkan tegangannya dapat diatur dengan menggunakan auto-transformator sehingga dapat diketahui tegangan sebelum saat terjadinya kegagalan isolasi yaitu terjadinya locatan bunga api. Locatan bunga api dapat dilihat lewat lubang yang diberi kaca. Selain itu dapat dilihat dari Voltmeter tegangan tertinggi sebelum terjadinya kegagalan isolasi (karena setelah terjadinya kegagalan isolasi voltmeter akan menunjukkan harga nol. Tegangan temus nominal minyak transformator untuk tegangan kerja tertentu dapat dilihat pada tabel 2.</span><span style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%; mso-ansi-language: IN;"></span></div>
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<span lang="EN-US"> </span><img alt="" 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" 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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Dengan demikian dapat diketahui apakah minyak transformator ketahanan listriknya memenuhi persyaratan yang berlaku. Ketahanan listrik minyak transformator dapat menurun karena pengaruh asam dan dapat pula karena kandungan air.</span></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">2. bahan isolasi cair lain</span></i></b><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;"></span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Minyak untuk kabel yang berisolasi kertas dibuat lebih kental daripada minyak trafo, disamping itu terdapat pula bahan<span style="mso-spacerun: yes;"> </span>isolasi kabel yang di impregnasi dengan minyak yang kekentalan rendah dengan pemurnian yang tinggi, yaitu kabel untuk tegangan ekstra tinggi yang diisi minyak.</span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Disamping bahan-bahan diatas, terdapat pula isolasi cair sintetis yang berisi chloor (hidrokarbon seperti difenil C</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 8.0pt; line-height: 150%;">10</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">H</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 8.0pt; line-height: 150%;">12</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">). Bahan-bahan ini diantaranya: sovol, askarel, araclor, pyralen, shibanol. Dan bahan isolasi cair lain yang lebih mahal dari minyak trafo adalah minyak silicon.</span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">Untuk lebih lengkapnya silahkan download file-nya dengan cara klik bawah ini:</span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">-<a href="http://www.4shared.com/file/p-Gc9sGZ/BAHAN_ISOLASI_CAIR.html" target="_blank">Bahan isolator cair.docx</a></span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 11.5pt; line-height: 150%;">-<a href="http://www.4shared.com/office/dTd0HRS8/Isolator_Cair.html" target="_blank">Isolator Cair.doc</a></span></div>
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jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-21590117150100727132014-05-11T23:26:00.001-07:002014-05-11T23:31:41.725-07:00BAHAN SUPER KONDUKTOR<!--[if gte mso 9]><xml> <w:WordDocument> <w:View>Normal</w:View> <w:Zoom>0</w:Zoom> <w:TrackMoves/> <w:TrackFormatting/> <w:PunctuationKerning/> <w:ValidateAgainstSchemas/> <w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid> <w:IgnoreMixedContent>false</w:IgnoreMixedContent> <w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText> <w:DoNotPromoteQF/> <w:LidThemeOther>IN</w:LidThemeOther> <w:LidThemeAsian>X-NONE</w:LidThemeAsian> <w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript> <w:Compatibility> <w:BreakWrappedTables/> <w:SnapToGridInCell/> <w:WrapTextWithPunct/> <w:UseAsianBreakRules/> <w:DontGrowAutofit/> <w:SplitPgBreakAndParaMark/> <w:DontVertAlignCellWithSp/> <w:DontBreakConstrainedForcedTables/> <w:DontVertAlignInTxbx/> <w:Word11KerningPairs/> <w:CachedColBalance/> </w:Compatibility> <m:mathPr> <m:mathFont m:val="Cambria Math"/> <m:brkBin m:val="before"/> <m:brkBinSub m:val="--"/> <m:smallFrac m:val="off"/> <m:dispDef/> <m:lMargin m:val="0"/> <m:rMargin m:val="0"/> <m:defJc m:val="centerGroup"/> <m:wrapIndent m:val="1440"/> <m:intLim m:val="subSup"/> <m:naryLim m:val="undOvr"/> </m:mathPr></w:WordDocument></xml><![endif]--><br />
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<span style="font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">A. Sejarah Superkonduktor</span></div>
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<span style="color: black; font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Superkonduktor pertama kali ditemukan oleh seorang fisikawan Belanda, Heike Kamerlingh Onnes, dari Universitas Leiden pada tahun 1911. Pada tanggal 10 Juli 1908, Onnes berhasil mencairkan helium dengan cara mendinginkan hingga 4 K atau 269oC. Kemudian pada tahun 1911, Onnes mulai mempelajari sifat-sifat listrik dari logam pada suhu yang sangat dingin. Pada waktu itu telah diketahui bahwa hambatan suatu logam akan turun ketika didinginkan dibawah suhu ruang, akan tetapi belum ada yang dapat mengetahui berapa batas bawah hambatan yang dicapai ketika temperatur logam mendekati 0 K atau nol mutlak. Beberapa ilmuwan pada waktu itu seperti William Kelvin memperkirakan bahwa elektron yang mengalir dalam konduktor akan berhenti ketika suhu mencapai nol mutlak. Dilain pihak, ilmuwan yang lain termasuk Onnes memperkirakan bahwa hambatan akan menghilang pada keadaan tersebut. Untuk mengetahui yang sebenarnya terjadi, Onnes kemudian mengalirkan arus pada kawat merkuri yang sangat murni dan kemudian mengukur hambatannya sambil menurunkan suhunya. Pada suhu 4,2 K, Onnes mendapatkan hambatannya tiba-tiba menjadi hilang. Arus mengalir melalui kawat merkuri terus-menerus.</span><span style="font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="color: black; font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dengan tidak adanya hambatan, maka arus dapat mengalir tanpa kehilangan energi. Percobaan Onnes dengan mengalirkan arus pada suatu kumparan superkonduktor dalam suatu rangkaian tertutup dan kemudian mencabut sumber arusnya lalu mengukur arusnya satu tahun kemudian ternyata arus masih tetap mengalir. Fenomena ini kemudian oleh Onnes diberi nama superkondutivitas. Atas penemuannya itu, Onnes dianugerahi Nobel Fisika pada tahun 1913. </span><span style="font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">B. Pengertian Superkonduktor<br /> Superkonduktor merupakan bahan material yang memiliki hambatan listrik bernilai nol pada suhu yang sangat rendah. Artinya superkonduktor dapat menghantarkan arus walaupun tanpa adanya sumber tegangan. Karakteristik dari bahan Superkonduktor adalah medanmagnet dalam superkonduktor bernilai nol dan mengalami efek meissner. Resistivitas suatu bahan bernilai nol jika dibawah suhu kritisnya.<br /><b><br /></b>C. Kelompok Superkonduktor<br /> Berdasarkan nilai suhu kritisnya, superkonduktor dibagi menjadi dua kelompok yaitu :<br /><br /> 1. Superkonduktor bersuhu kritis rendah<br /> Superkonduktor jenis ini memiliki suhu kritis lebih kecil dari 23 K. Superkonduktor jenis ini sudah ditinggalkan karena biaya yang mahal untuk mendinginkan bahan.<br /><br /> 2. Superkonduktor bersuhu kritis tinggi </span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 13.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> Superkonduktor jenis ini memiliki suhu kritis lebih besar dari 78 K. Superkonduktor jenis ini merupakan bahan yang sedang dikembangkan sehingga diharapkan memperoleh superkonduktor pada suhu kamar sehingga lebih ekonomis.<br /><b><br /></b>D. Aplikasi Superkonduktor<br /> Aplikasi Superkonduktor dalam kehidupan diantaranya :<br />a. Kabel Listrik.<br />Dengan menggunakan bahan superkonduktor, maka energi listrik tidak akan mengalami disipasi karena hambatan pada bahan superkonduktor bernilai nol. Maka penggunaan energi listrik akan semakin hemat.<br /><br />b. Alat Transportasi<br />Penggunaan superkonduktor dalam bidang transportasi adalah Kereta Listrik super cepat yang dikenal dengan sebutan Magnetik Levitation (MAGLEV).</span></div>
jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-59718817033608486072014-05-11T23:25:00.003-07:002014-05-31T05:25:00.244-07:00MODUL TRANSFORMATORNama file : Modul Transformator.pdf<br />
Type file : PDF<br />
Mata kuliah : TRANSFORMATOR<br />
Dosen : Rikmanto,S.Pd / Sudirman,ST,M.Kom<br />
Sumber : Rikmanto,S.Pd<br />
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klik <a href="http://www.4shared.com/office/FkcBS5uF/Modul_Transformator.html">disini</a> untuk men<a href="http://teknikelektro-2012.blogspot.com/p/download.html">download</a> file!jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-35745162919301567522014-05-11T23:25:00.001-07:002014-05-31T05:25:00.234-07:00GERBANG DASAR LOGIKA <br /><div style="text-align: justify;">
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Elektronika digital adalah sistem elektronik yang menggunakan signal digital. Signal digital didasarkan pada signal yang bersifat terputus-putus. Biasanya dilambangkan dengan notasi aljabar 1 dan 0. Notasi 1 melambangkan terjadinya hubungan dan notasi 0 melambangkan tidak terjadinya hubungan. Contoh yang paling gampang untuk memahami pengertian ini adalah saklar lampu. Ketika kalian tekan ON berarti terjadi hubungan sehingga dinotasikan 1. Ketika kalian tekan OFF maka akan berlaku sebaliknya.</div>
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Elektronik digital atau atau rangkaian digital apapun tersusun dari apa yang disebut sebagai gerbang logika. Gerbang logika melakukan operasi logika pada satu atau lebih input dan menghasilkan ouput yang tunggal. Output yang dihasilkan merupakan hasil dari serangkaian operasi logika berdasarkan prinsip prinsip aljabar boolean. Dalam pengertian elektronik, input dan output ini diwujudkan dan voltase atau arus (tergantung dari tipe elektronik yang digunakan). Setiap gerbang logika membutuhkan daya yang digunakan sebagai sumber dan tempat buangan dari arus untuk memperoleh voltase yang sesuai.</div>
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Dasar pembentukan gerbang logika adalah tabel kebenaran (truth table). Ada tiga bentuk dasar dari tabel kebenaran yaitu AND, OR, dan NOT. Berikut penjelasan masing-masing gerbang logika.</div>
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1. Gerbang logika AND</div>
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Gerbang AND mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang AND, untuk menghasilkan sinyal keluaran berlogika high maka semua sinyal masukan harus bernilai high. Gerbang logika AND pada Datashhet nama lainnya IC TTL 7408</div>
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<span style="line-height: 1.5;"><img alt="Symbol AND" class="alignnone size-thumbnail wp-image-249" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-and.jpg?w=150&h=66" height="66" width="150" /><br />Simbol AND Logic Gate</span></div>
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<span style="line-height: 1.5;"><img alt="Truth Table AND" class="size-full wp-image-235 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-and.jpg?w=640" />Truth Table </span></div>
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<img alt="AND" class="alignnone size-medium wp-image-221" src="http://fayezfeztiawan.files.wordpress.com/2013/03/and.jpg?w=300&h=119" height="119" width="300" /><br />
Analogi Elektrikal</div>
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<span style="line-height: 1.5;">2. Gerbang Logika OR</span></div>
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Gerbang OR mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang OR, untuk menghasilkan sinyal keluaran berlogika high hanya butuh salah satu saja input berlogika high. Gerbang logika OR pada Datashhet nama lainnya IC TTL 7432.</div>
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<span style="line-height: 1.5;"><img alt="Symbol OR" class="size-thumbnail wp-image-251 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-or.jpg?w=150&h=66" height="66" width="150" />Simbol OR Logic Gate</span></div>
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<img alt="Truth Table OR" class="size-full wp-image-234 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-or.jpg?w=640" /><a href="http://www.blogger.com/null">Truth Table</a></div>
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<img alt="OR" class="size-medium wp-image-220 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/or.jpg?w=300&h=135" height="135" width="300" /><a href="http://www.blogger.com/null">Analogi Elektrikal</a></div>
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3. Gerbang Logika Not</div>
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Gerbang NOT hanya mempunyai satu sinyal input dan satu sinyal output. Dalam gerbang NOT, untuk menghasilkan sinyal keluaran berlogika high sinyal masukan justru harus bernilai low. Gerbang logika NOT pada Datashhet nama lainnya IC TTL 7404.</div>
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<img alt="Symbol NOT" class="size-thumbnail wp-image-250 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-not.jpg?w=150&h=66" height="66" width="150" /><a href="http://www.blogger.com/null">Simbol NOT Logic Gate</a></div>
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<img alt="Truth Table NOT" class="size-full wp-image-233 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-not.jpg?w=640" /><a href="http://www.blogger.com/null">Truth Table</a></div>
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<img alt="NOT" class="size-medium wp-image-217 aligncenter" src="http://fayezfeztiawan.files.wordpress.com/2013/03/not.jpg?w=300&h=210" height="210" width="300" /><a href="http://www.blogger.com/null"> Analogi Elektrikal</a></div>
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4. Gerbang Logika NAND</div>
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Gerbang NAND mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang NAND, apabila salah satu input berlogika low maka output akan berlogika high. Gerbang logika NAND pada Datashhet nama lainnya IC TTL 7400.</div>
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<img alt="Symbol NAND" class="alignnone size-thumbnail wp-image-252" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-nand.jpg?w=150&h=66" height="66" width="150" /><a href="http://www.blogger.com/null"><br />Simbol NAND Logic Gate</a></div>
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<img alt="Truth Table NAND" class="alignnone size-full wp-image-232" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-nand.jpg?w=640" /><a href="http://www.blogger.com/null"><br />Truth Table</a></div>
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<img alt="NAND" class="alignnone size-medium wp-image-259" src="http://fayezfeztiawan.files.wordpress.com/2013/03/nand1.jpg?w=300&h=137" height="137" width="300" /><a href="http://www.blogger.com/null"><br />Analogi Elektrikal</a></div>
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5. Gerbang Logika NOR</div>
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Gerbang NOR mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang NOR, untuk menghasilkan sinyal keluaran berlogika high maka semua inputnya harus berlogika low. Gerbang logika NOR pada Datashhet nama lainnya IC TTL 7402.</div>
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<img alt="Symbol NOR" class="alignnone size-thumbnail wp-image-248" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-nor.jpg?w=150&h=66" height="66" width="150" /><a href="http://www.blogger.com/null"><br />Simbol NOR Logic Gate</a></div>
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<img alt="Truth Table NOR" class="alignnone size-full wp-image-231" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-nor.jpg?w=640" /><a href="http://www.blogger.com/null"><br />Truth Table</a></div>
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<img alt="NOR" class="alignnone size-medium wp-image-260" src="http://fayezfeztiawan.files.wordpress.com/2013/03/nor1.jpg?w=300&h=115" height="115" width="300" /><a href="http://www.blogger.com/null"><br />Analogi Elektrikal</a></div>
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6. Gerbang Logika Ex-Or</div>
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Gerbang Ex-Or mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang Ex-Or, untuk menghasilkan sinyal keluaran berlogika high maka semua sinyal masukan harus bernilai berbeda. Gerbang logika Ex-Or pada Datashhet nama lainnya IC TTL 7486.</div>
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<img alt="Symbol XOR" class="alignnone size-thumbnail wp-image-247" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-xor.jpg?w=150&h=66" height="66" width="150" /><a href="http://www.blogger.com/null"><br />Simbol Ex-Or Logic Gate</a></div>
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<img alt="Truth Table XOR" class="alignnone size-full wp-image-230" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-xor.jpg?w=640" /><a href="http://www.blogger.com/null"><br />Truth Table</a></div>
<div style="text-align: center;">
<img alt="XOR" class="alignnone size-medium wp-image-216" src="http://fayezfeztiawan.files.wordpress.com/2013/03/xor.jpg?w=300&h=145" height="145" width="300" /><a href="http://www.blogger.com/null"><br />Analogi Elektrikal</a></div>
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7. Gerbang Logika Ex-Nor</div>
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Gerbang Ex-Nor mempunyai dua atau lebih dari dua sinyal input tetapi hanya satu sinyal output. Dalam gerbang Ex-Nor, untuk menghasilkan sinyal keluaran berlogika high maka semua sinyal masukan harus bernilai sama.Gerbang logika Ex-Nor pada Datashhet nama lainnya IC TTL 74266.</div>
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<img alt="Symbol XNOR" class="alignnone size-thumbnail wp-image-246" src="http://fayezfeztiawan.files.wordpress.com/2013/03/symbol-xnor.jpg?w=150&h=66" height="66" width="150" /><a href="http://www.blogger.com/null"><br />Simbol Ex-Nor Logic Gate</a></div>
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<img alt="Truth Table XNOR" class="alignnone size-full wp-image-229" src="http://fayezfeztiawan.files.wordpress.com/2013/03/truth-table-xnor.jpg?w=640" /><a href="http://www.blogger.com/null"><br />Truth Table</a></div>
<div style="text-align: center;">
<img alt="XNOR" class="alignnone size-medium wp-image-215" src="http://fayezfeztiawan.files.wordpress.com/2013/03/xnor.jpg?w=300&h=122" height="122" width="300" /><a href="http://www.blogger.com/null"><br />Analogi Elektrikal</a></div>
jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-75035809830008525312014-05-11T23:24:00.000-07:002014-05-31T05:25:00.257-07:00MESIN LISTRIK PERKULIAHAN KE-1<h3 class="post-title entry-title" itemprop="name">
</h3>
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Mata Kuliah : Mesin Arus Bolak-Balik<br />
Dosen : Rikmanto,S.Pd<br />
Perkuliahan Ke1<br />
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Jenis file : Power Point (*.pptx)<br />
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klik <a href="http://www.4shared.com/file/0js0M9vD/Materi_Kuliah_Mesin_Listrik_Pe.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/file/0js0M9vD/Materi_Kuliah_Mesin_Listrik_Pe.html" target="_blank">download</a> file! jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-73225427437335764942014-05-11T23:23:00.002-07:002014-05-31T05:25:00.253-07:00MESIN ARUS BOLAK-BALIK PERKULIAHAN KE-2Mata Kuliah : Mesin Arus Bolak-Balik<br />
Dosen : Rikmanto,S.Pd<br />
Perkuliahan Ke 2<br />
SISTEM PENGUAT<br />
Jenis file : *.pptx<br />
<br />
klik <a href="http://www.4shared.com/file/vRPRkH6w/2_online.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/file/vRPRkH6w/2_online.html" target="_blank">download</a> file!jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-53995530160866965712014-05-11T23:23:00.001-07:002014-05-31T05:25:00.241-07:00Sistem Bilangan Biner<!--[if !mso]><style>v\:* {behavior:url(#default#VML);} o\:* {behavior:url(#default#VML);} w\:* {behavior:url(#default#VML);} .shape {behavior:url(#default#VML);} </style><![endif]--><br />
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SemiHidden="false" UnhideWhenUsed="false" Name="Light List"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3"/> <w:LsdException Locked="false" Priority="70" 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<w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/> <w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/> <w:LsdException Locked="false" Priority="34" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/> <w:LsdException Locked="false" Priority="29" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Quote"/> <w:LsdException Locked="false" Priority="30" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 1"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 1"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 2"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 2"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 2"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 2"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 2"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 3"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 3"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 3"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 3"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 3"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 4"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 4"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 4"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 4"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 4"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 5"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 5"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 5"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 5"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 5"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 6"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 6"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 6"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 6"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 6"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/> <w:LsdException Locked="false" Priority="19" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/> <w:LsdException Locked="false" Priority="21" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/> <w:LsdException Locked="false" Priority="31" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/> <w:LsdException Locked="false" Priority="32" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/> <w:LsdException Locked="false" Priority="33" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Book Title"/> <w:LsdException Locked="false" Priority="37" Name="Bibliography"/> <w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/> </w:LatentStyles></xml><![endif]--><!--[if gte mso 10]><style> /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin-top:0cm; mso-para-margin-right:0cm; mso-para-margin-bottom:10.0pt; mso-para-margin-left:0cm; line-height:115%; mso-pagination:widow-orphan; font-size:11.0pt; font-family:"Calibri","sans-serif"; mso-ascii-font-family:Calibri; mso-ascii-theme-font:minor-latin; mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi; mso-ansi-language:EN-US; mso-fareast-language:EN-US;} </style><![endif]--><!--[if gte mso 9]><xml> <o:shapedefaults v:ext="edit" spidmax="2050"/></xml><![endif]--><!--[if gte mso 9]><xml> <o:shapelayout v:ext="edit"> <o:idmap v:ext="edit" data="1"/> </o:shapelayout></xml><![endif]--><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"> Pada dasarnya sistem bilangan dibagi menjadi 4 bilangan pokok, yaitu :</span><br />
<div class="MsoListParagraphCxSpMiddle" style="line-height: 200%; margin-left: 42.55pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.25pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Sistem bilangan biner <span style="mso-tab-count: 2;"> </span>: 0 dan 1 </span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 200%; margin-left: 42.55pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.25pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Sistem bilangan octal <span style="mso-tab-count: 2;"> </span>: 0,1,2,3,4,5,6,7</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 200%; margin-left: 42.55pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.25pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Sistem bilangan decimal <span style="mso-tab-count: 2;"> </span>: 0,1,2,3,4,5,6,7,8,9</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 200%; margin-left: 42.55pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.25pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Sistem bilangan hexa decimal <span style="mso-tab-count: 1;"> </span>: 0,1,2,3,4,5,6,7,8,9,A,B,C,D,E,F</span></div>
<div class="MsoNormal" style="line-height: 200%; text-align: justify; text-indent: 21.3pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Jika bilangan desimal (radix/dasar 10) mempunyai simbol 0,1,2,3,4,5,6,7,8,9, <b style="mso-bidi-font-weight: normal;">bilangan dasar 2 atau biner</b> hanya mempunyai dua simbol, yaitu 0 dan 1. Dua simbol tersebut dapat mewakili semua angka.<span style="mso-spacerun: yes;"> </span>Untuk mewakili suatu kelompok yang terdiri dari 2<sup>n </sup>unsur yang berbeda, sandi biner akan memerlukan paling sedikit n bit itu. Hal itu dikarenakan untuk menyusun n bit itu dalam 2<sup>n</sup>cara yang berlainan. Meskipun banyaknya bit minimum yang diperlukan untuk menjadikan 2<sup>n</sup> besaran yang berbeda itu adalah n, tidak ada batas maksimum banyaknya bit yang dapat dipergunakan untuk suatu sandi biner. Jadi untuk m karakter yang diwakili sebagai sandi biner, diperlukan sekurang-kurangnya n bit yang diperoleh menurut hubungan berikut : 2<sup>n </sup></span><span lang="EN-US" style="font-family: Symbol; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">³</span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"> m. Berbagai macam sandi untuk bilangan desimal dapat diperoleh dengan mengatur 4 bit atau lebih dalam 10 kombinasi yang berlainan.</span></div>
<div class="MsoNormal" style="line-height: 200%; text-align: justify; text-indent: 21.3pt;">
<br /></div>
<div class="MsoListParagraph" style="line-height: 200%; margin-left: 35.45pt; mso-add-space: auto; mso-list: l2 level2 lfo1; text-indent: -35.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">1.1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-spacerun: yes;"> </span>Mengubah bilangan desimal menjadi bilangan biner</span></b></div>
<div class="MsoNormal" style="line-height: 200%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span></span></b><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Berikut langkah-langkah untuk mengubah bentuk bilangan desimal menjadi bilangan biner :</span></div>
<div class="MsoNormal" style="line-height: 200%;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Contoh </span></b><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">: </span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 200%; mso-list: l1 level1 lfo5; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Ubahlah bilangan desimal 9 menjadi bilangan biner!</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 200%;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"></span></div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 134.7pt; mso-list: l3 level1 lfo3; tab-stops: 4.0cm 155.95pt; text-indent: -21.3pt;">
<span lang="EN-US" style="font-family: Wingdings; 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><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Bilangan dibagi 2, hingga didapat hasil akhir 1.</span></div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 134.7pt; mso-list: l3 level3 lfo3; text-indent: -21.3pt;">
<span lang="EN-US" style="font-family: Wingdings; 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><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Baca hasil pembagian dari bawah ke atas, maka akan didapatkan hasil 9<sub>(10)</sub> = 1001<sub>(2)</sub></span></div>
<div class="MsoNormal" style="line-height: 200%;">
<span lang="EN-US"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoListParagraph" style="line-height: 200%; margin-left: 35.45pt; mso-add-space: auto; mso-list: l2 level2 lfo1; text-indent: -35.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">1.2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Mengubah bilangan biner menjadi bilangan desimal</span></b></div>
<div class="MsoNormal" style="line-height: 200%;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span></span></b><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Berikut langkah-langkah untuk mengubah bentuk bilangan biner menjadi bilangan desimal :</span></div>
<div class="MsoNormal" style="line-height: 200%; text-indent: 18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Contoh :</span></b></div>
<ol start="1" style="margin-top: 0cm;" type="1">
<li class="MsoNormal" style="line-height: 200%; mso-list: l4 level1 lfo4; tab-stops: list 36.0pt;"><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Ubahlah bilangan biner 1011 menjadi bilangan decimal !</span></li>
</ol>
<div class="MsoNormal" style="line-height: 200%; margin-left: 36.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-spacerun: yes;"> </span>1<span style="mso-spacerun: yes;"> </span>0<span style="mso-spacerun: yes;"> </span>1<span style="mso-spacerun: yes;"> 1</span></span></div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 36.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"></span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span>(1x2³)+(0x2²)+(1x2¹)+(1x2<sup>0</sup>)</span> </div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 36.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span>= 8 + 0 + 2 + 1</span></div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 36.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span>= 11</span></div>
<div class="MsoNormal" style="line-height: 200%; margin-left: 36.0pt;">
<span lang="EN-US" style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-hansi-theme-font: minor-latin;">Maka, 1011<sub>(2)</sub> = 11<sub>(10)</sub></span></div>
jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-2523071438656517362014-05-11T23:22:00.003-07:002014-05-31T05:25:00.228-07:00MATERI TRANSFORMATOR PERTEMUAN 1 & 2Mata Kuliah : TRANSFORMATOR<br />
Dosen : Rikmanto,S.Pd<br />
Perkuliahan Ke 1 & 2 <br />
<br />
Jenis file : Power Point (*.pptx)<br />
<br />
klik <a href="http://www.4shared.com/file/YlfI3AHX/Materi_Transformator_Pertemuan.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/file/YlfI3AHX/Materi_Transformator_Pertemuan.html" target="_blank">download</a> file! jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-35358305709054162382014-05-11T23:22:00.001-07:002014-05-31T05:25:00.231-07:00BAHAN DIELEKTRIKMata Kuliah :ILMU BAHAN LISTRIK<br />
Dosen :Muji Raharjo,ST,MM<br />
Perkuliahan Ke : 7 <br />
<br />
Jenis file : PDF<br />
<br />
klik <a href="http://www.4shared.com/office/YHcIEqRk/7_bahan-dielektrik.html" target="_blank">disini</a> untuk men<a href="http://www.4shared.com/office/YHcIEqRk/7_bahan-dielektrik.html" target="_blank">download</a> file! jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-1258110321406231542014-05-11T23:22:00.000-07:002014-05-31T05:25:00.212-07:00MODUL GENERATOR LISTRIKNama file : Modul Generator.pdf<br />
Type file : PDF<br />
Mata kuliah : MESIN ARUS BOLAK BALIK<br />
Dosen : Rikmanto,S.Pd / Ginda S,Ir MT<br />
Sumber : Rikmanto,S.Pd<br />
<br />
klik <a href="http://www.4shared.com/office/tYcoOQrU/Modul_Generator.html">disini</a> untuk men<a href="http://teknikelektro-2012.blogspot.com/p/download.html">download</a> file!jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-65163987353022967092014-05-11T23:20:00.000-07:002014-05-11T23:20:49.564-07:00SISTEM KOMUNIKASI BERDASARKAN BENTUK INFORMASINYA<br />
Berdasarkan bentuk informasinya sistem telekomunikasi di bedakan atas:<br />
<br />
sistem telekomunikasi analog adalah jika informasi yang dikirimkan analog (informasi asli) . contoh : suara<br />
sistem telekomunikasi digital jika informasi yang dikirimkan digital (informasinya sudah diubah. contoh: chatjhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-25192671228619796182014-05-09T06:00:00.000-07:002014-05-09T06:00:04.596-07:00KEUNGGULAN SISTEM TELEKOMUNIKASI DIGITAL DARI ANALOG<br />
Salah satu keunggulan sistem telekomunikasi digital didandingkan analog<br />
adalah dalam hal kemampuan mengatasi noise yang terjadi pada kanal<br />
telekomunikasi. <br />
<br />
Keunggulan lain sistem telekomunikasi digital:<br />
<br />
Kemudahan Multipleksing : dibandingkan dengan pengaplikasian TDM terhadap sinyal analog, teknik digital memiliki keunggulan dalam hal reliabilitas terhadap gangguan (noise), distorsi, dan interferensi lain. Degradasi sinyal akibat beberapa faktor gangguan tersebut di atas dapat diatasi dengan kemampuan teknik digital melakukan regenerasi sinyal, suatu teknik yang tidak dapat diaplikasikan terhadap sinyal analog.<br />
Kemudahan Persinyalan : sistem transmisi digital dengan mudah dapat diperbaharui tanpa mempengaruhi sistem persinyalan. Informasi tersebut dapat digabungkan ke dalam jalur transmisi digital bersama-sama dengan informasi kendali TDM yang dengan mudah dapat diidentifikasi sebagai kanal kendali komunikasi.<br />
Integrasis Sistem Transmisi dan Switching: dengan mengintegrasikan TDM dalam perangkat penyambungan.<br />
Regenerasi Sinyal: sinyal suara dalam sistem digital di ubah dalam bentu diskrit dengan melibatkan sistem konversi analog selanjutnya diubah dlm bentuk biner Ketika ditransmisikan, setiap digit biner direpresentasikan oleh satu dari kemungkinan nilai sinyal (misalnya pulsa atau tanpa pulsa, pulsa positif atau pulsa negatif). Jika hanya mengalami sedikit gangguan atau atau distorsi selama proses pengiriman data, maka data biner di penerima akan identik dengan urutan digit biner yang dibangkitkan oleh proses enkoding.<br />
Kemudahan Enkripsi : kemudahan proses enkripsi dan deskripsi merupakan fitur ekstra dari sistem komunikasi digital. Sebaliknya, sinyal suara analog sangat sulit untuk dienkripsi sehingga sangat mudah untuk disadap pada jalur komunikasi.<br />
Pemrosesan Sinyal Digital : Pemrosesan sinyal digital diartikan sebagai proses operasi yang dilakukan pada sebuah sinyal untuk memanipulasi atau mentransformasi karakteristik-karakteristiknya.<br />
<br />
Multiplexing adalah Teknik menggabungkan beberapa sinyal untuk dikirimkan secara bersamaan pada suatu kanal transmisi. Dimana perangkat yang melakukan Multiplexing disebut Multiplexer atau disebut juga dengan istilah Transceiver / Mux. Dan untuk di sisi penerima, gabungan sinyal - sinyal itu akan kembali di pisahkan sesuai dengan tujuan masing – masing. Proses ini disebut dengan Demultiplexing. Receiver atau perangkat yang melakukan Demultiplexing disebut dengan Demultiplexer atau disebut juga dengan istilah Demux.<br />
<br />
Tujuan dan Keuntungan Multiplexing<br />
tujuan : meningkatkan effisiensi penggunaan bandwidth / kapasitas saluran transmisi dengan cara berbagi akses bersama.<br />
Keuntungan :<br />
• Komputer host hanya butuh satu port I/O untuk banyak terminal<br />
• Hanya satu line transmisi yang dibutuhkan<br />
Jenis Teknik Multiplexing<br />
Teknik Multiplexing yang umum digunakan adalah :<br />
a. Time Division Multiplexing (TDM) :<br />
- Synchronous TDM<br />
- Asynchronous TDM<br />
b. Frequency Division Multiplexing (FDM)<br />
c. Code Division Multiplexing (CDM)<br />
<br />
<br />
Time Division Multiplexing (TDM)<br />
Secara umum TDM menerapkan prinsip pemnggiliran waktu pemakaian saluran transmisi dengan mengalokasikan satu slot waktu (time slot) bagi setiap pemakai saluran (user).<br />
<br />
TDM yaitu Terminal atau channel pemakaian bersama-sama kabel yang cepat dengan setiap channel membutuhkan waktu tertentu secara bergiliran (round-robin time-slicing). Biasanya waktu tersebut cukup digunakan untuk menghantar satu bit (kadang-kadang dipanggil bit interleaving) dari setiap channel secara bergiliran atau cukup untuk menghantar satu karakter (kadang-kadang dipanggil character interleaving atau byte interleaving). Menggunakan metoda character interleaving, multiplexer akan mengambil satu karakter (jajaran bitnya) dari setiap channel secara bergiliran dan meletakkan pada kabel yang dipakai bersama-sama sehingga sampai ke ujung multiplexer untuk dipisahkan kembali melalui port masing-masing. Menggunakan metoda bit interleaving, multiplexer akan mengambil satu bit dari setiap channel secara bergiliran dan meletakkan pada kabel yang dipakai sehingga sampai ke ujung multiplexer untuk dipisahkan kembali melalui port masing-masing. Jika ada channel yang tidak ada data untuk dihantar, TDM tetap menggunakan waktu untuk channel yang ada (tidak ada data yang dihantar), ini merugikan penggunaan kabel secara maksimun. Kelebihanya adalah karena teknik ini tidak memerlukan guardband jadi bandwidth dapat digunakan sepenuhnya dan perlaksanaan teknik ini tidak sekompleks teknik FDM. Teknik TDM terdiri atas :<br />
<br />
Synchronous TDM<br />
Hubungan antara sisi pengirim dan sisi penerima dalam komunikasi data yang menerapkan teknik Synchronous TDM dijelaskan secara skematik pada gambar<br />
<br />
<br />
Cara kerja Synchronous TDM dijelaskan dengan ilustrasi dibawah ini<br />
<br />
<br />
Asynchronous TDM<br />
Untuk mengoptimalkan penggunaan saluran dengan cara menghindari adanya slot waktu yang kosong akibat tidak adanya data ( atau tidak aktif-nya pengguna) pada saat sampling setiap input line, maka pada Asynchronous TDM proses sampling hanya dilakukan untuk input line yang aktif saja. Konsekuensi dari hal tersebut adalah perlunya menambahkan informasi kepemilikan data pada setiap slot waktu berupa identitas<br />
pengguna atau identitas input line yang bersangkutan.<br />
<br />
Penambahan informasi pada setiap slot waktu yang dikirim merupakan overhead pada Asynchronous TDM.<br />
Gambar di bawah ini menyajikan contoh ilustrasi yang sama dengan gambar Ilustrasi hasil sampling dari input line jika ditransmisikan dengan Asynchronous TDM.<br />
<br />jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0tag:blogger.com,1999:blog-998521366734190496.post-69580738978154963572014-05-08T10:52:00.000-07:002014-05-08T10:52:14.894-07:00Teknik Elektro<strong><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"></span></strong><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"><img class="irc_mut" height="228" 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<span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;">Disiplin
ilmu Teknik Elektro pada dasarnya mempelajari teknologi perancangan
suatu sistem maupun sub sistem menggunakan piranti elektronis sehingga
bermanfaat untuk membantu pekerjaan-pekerjaan yang sulit dilakukan
manusia. Teknik Elektro termasuk disiplin ilmu yang paling dinamis dan
menantang dalam menghadapi perkembangan teknologi yang perkembangannya
sedemikian pesat. Teknik Elektro cakupannya sangat luas, mulai dari
sumber–sumber pembangkit tenaga listrik, sistem jaringan distribusinya,
sampai ke pemanfaatan di dalam gedung dan alat-alat rumah tangga.</span></div>
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<strong><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"></span></strong><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"><strong></strong><br /> </span><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;">Teknik
Elektro mempelajari pemanfaatan gejala-gejala alam terutama sifat-sifat
elektron yang disebut dengan kelistrikan yang kemudian diaplikasikan
dalam hubungannya dengan teknologi, termasuk juga hubungannya dengan
fungsi listrik itu sendiri. Dalam bidang studi Teknik Elektro, selain
mempelajari ilmu-ilmu dasar untuk rekayasa (meliputi Matematika, Fisika,
dan Kimia) mahasiswa juga akan mempelajari landasan pengetahuan
teknologi kelistrikan mencakup tentang energi, informasi, dan isyarat.
Di beberapa perguruan tinggi, Teknik Elektro dibagi atas 2 bagian yaitu
Arus Kuat dan Arus Lemah. Arus kuat mempelajari tentang listrik tegangan
tinggi (kelistrikan). Sedangkan Arus Lemah mempelajari listrik tegangan
lemah seperti elektro telekomunikasi, elektro komputer & elektro
control.</span></div>
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<strong><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"></span></strong><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;"><br /> </span><span style="font-family: 'Arial Unicode MS','sans-serif'; font-size: 11.5pt;">Lulusan
Teknik Elektro dapat bekerja di berbagai bidang industri, misalnya di
pembangkitan, transmisi, distribusi tenaga listrik (Perusahaan Listrik
Negara atau Perusahaan Listrik Swasta, industri besar), industri
perancang/penghasil komponen listrik/elektronika, industri-industri pada
umumnya yang sarat dengan mesin-mesin listrik, instrumentasi,
pengaturan (control system), pusat komputer dan jaringannya, BUMN (PT.
LEN, PT. Telkom, IPTN, PT. Indosat, PT. INTI, dll.), industri jasa
telekomunikasi (termasuk operator seperti Telkomsel, Indosat, dll),
industri peralatan telekomunikasi (contoh: Sony Ericsson, Nokia, Nortel,
dll.), industri elektronika konsumen, perminyakan, dan sebagainya.</span></div>
jhonhttp://www.blogger.com/profile/12376395728212634956noreply@blogger.com0