tag:blogger.com,1999:blog-41275303765759213222024-02-08T04:49:03.218-08:00MatriksAnonymoushttp://www.blogger.com/profile/05520818803204230407noreply@blogger.comBlogger4125tag:blogger.com,1999:blog-4127530376575921322.post-58601799716834711132012-06-23T10:29:00.000-07:002012-06-23T10:29:41.203-07:00Jenis-jenis Matriks Khusus<!--[if gte mso 9]><xml>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">JENIS-JENIS MATRIKS
KHUSUS</span></b></div>
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<br /></div>
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<span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: DA;">Berikut ini
diberikan beberapa jenis matriks selain matriks kolom dan matriks baris</span></div>
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<br /></div>
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<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">MATRIKS NOL, adalah
matriks yang semua elemennya nol</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Sifat-sifat :</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">A+0=A, jika ukuran
matriks A = ukuran matriks 0</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">A*0=0, begitu juga
0*A=0.</span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l1 level1 lfo2; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS
BUJURSANGKAR, adalah matriks yang jumlah baris dan jumlah kolomnya sama.
Barisan elemen a<sub>11</sub>, a<sub>22</sub>, a<sub>33</sub>, ….a<sub>nn</sub>
disebut diagonal utama dari matriks bujursangkar A tersebut.</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Contoh : Matriks
berukuran 2x2</span></div>
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<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS
BUJURSANGKAR ISTIMEWA</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Bila A dan B
merupakan matriks-matriks bujursangkar sedemikian sehingga AB=BA maka A dan B
disebut COMMUTE (saing).</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Bila A dan B
sedemikian sehingga AB=-BA maka A dan B disebut ANTI COMMUTE.</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Mtriks M dimana M<sup>k+1</sup>=M
untuk k bilangan bulat positif disebut matriks PERIODIK.</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Jika k bilangan
bulat positif terkecil sedemikian sehingga M<sup>k+1</sup>=M maka M disebut
PERIODIK dengan PERIODE k.</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">e.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Jika k=1 sehingga M<sup>2</sup>=M
maka M disebut IDEMPOTEN.</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">f.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span>Matriks A dimana A<sup>p</sup>=0 untuk p
bilangan bulat positif disebut dengan matriks NILPOTEN.</span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level3 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">g.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Jika p bilangan
positif bulat terkecil sedemikian hingga A<sup>p</sup>=0 maka A disebut
NILPOTEN dari indeks p.</span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">MATRIKS DIAGONAL,
adalah matriks bujursangkar yang semua elemen diluar diagonal utamanya nol.</span></div>
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<span style="height: 82px; left: 0px; margin-left: 175px; margin-top: 7px; mso-ignore: vglayout; position: absolute; width: 94px; z-index: 251650048;"></span><span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Contoh :</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> </span><img alt="" src="data:image/png;base64,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" /> </div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Contoh :</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Sifat-sifat matriks
identitas :</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">A*I=A</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">I*A=A</span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS SKALAR,
adalah matriks diagonal yang semua elemennya sama tetapi bukan nol atau satu.</span></div>
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<span style="height: 82px; left: 0px; margin-left: 176px; margin-top: 7px; mso-ignore: vglayout; position: absolute; width: 94px; z-index: 251652096;"> </span><span style="height: 82px; left: 0px; margin-left: 176px; margin-top: 7px; position: absolute; width: 94px; z-index: 251652096;"> </span><span style="height: 82px; left: 0px; margin-left: 176px; margin-top: 7px; position: absolute; width: 94px; z-index: 251652096;"> </span><span style="height: 82px; left: 0px; margin-left: 176px; margin-top: 7px; position: absolute; width: 94px; z-index: 251652096;"> </span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Contoh :</span></div>
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ATAS (UPPER TRIANGULAR), adalah matriks bujursangkar yang semua elemen dibawah
diagonal elemennya = 0.</span></div>
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<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> Contoh :</span></div>
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mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
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mso-pagination:widow-orphan;
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<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS SEGITIGA
BAWAH (LOWER TRIANGULAR), adalah matriks<span style="mso-spacerun: yes;">
</span>bujursangkar yang semua elemen diatas diagonal elemennya = 0.</span></div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> Contoh :</span></div>
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<w:LsdException Locked="false" Priority="60" SemiHidden="false"
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<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
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/* 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-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:10.0pt;
font-family:"Times New Roman","serif";}
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<![endif]--><!--[if gte mso 9]><xml>
<o:shapedefaults v:ext="edit" spidmax="1028"/>
</xml><![endif]--><!--[if gte mso 9]><xml>
<o:shapelayout v:ext="edit">
<o:idmap v:ext="edit" data="1"/>
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</div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">MATRIKS SIMETRIS,
adalah matriks bujursangkar yang elemennya simetris secara diagonal. </span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Dapat juga
dikatakan bahwa matriks simetris adalah matriks yang transposenya sama dengan
dirinya sendiri.</span></div>
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: EN-US; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US;">Contoh :</span>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt;">
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<div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt;">
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:TargetScreenSize>800x600</o:TargetScreenSize>
</o:OfficeDocumentSettings>
</xml><![endif]--><!--[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>EN-US</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:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
</w:Compatibility>
<w:BrowserLevel>MicrosoftInternetExplorer4</w:BrowserLevel>
<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"/>
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<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
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<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="39" Name="toc 6"/>
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<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
<w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/>
<w:LsdException Locked="false" Priority="10" SemiHidden="false"
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<w:LsdException Locked="false" Priority="0" Name="Default Paragraph Font"/>
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<w:LsdException Locked="false" Priority="59" SemiHidden="false"
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<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-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:10.0pt;
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</div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS
ANTISIMETRIS, adalah matriks yang trnsposenya adalah negatif dari matriks
tersebut. Maka A<sup>T</sup>=-A dan a<sub>ij</sub>=-a<sub>ij</sub>, elemen
diagonal utamanya = 0</span></div>
<div class="MsoNormal" style="margin-left: 27.0pt; text-align: justify;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Contoh :</span></div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
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table.MsoNormalTable
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mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:10.0pt;
font-family:"Times New Roman","serif";}
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<o:shapedefaults v:ext="edit" spidmax="1027"/>
</xml><![endif]--><!--[if gte mso 9]><xml>
<o:shapelayout v:ext="edit">
<o:idmap v:ext="edit" data="1"/>
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<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
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TRIDIAGONAL, adalah matriks bujursangkar yang semua elemen-elemennya = 0
kecuali elemen-elemen pada diagonal utama serta samping kanan dan kirinya.</span></div>
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v\:* {behavior:url(#default#VML);}
o\:* {behavior:url(#default#VML);}
w\:* {behavior:url(#default#VML);}
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<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
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<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
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<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
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<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
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<m:smallFrac m:val="off"/>
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table.MsoNormalTable
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mso-tstyle-rowband-size:0;
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mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
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mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
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<o:shapedefaults v:ext="edit" spidmax="1028"/>
</xml><![endif]--><!--[if gte mso 9]><xml>
<o:shapelayout v:ext="edit">
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</div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS JODOH Ā,
adalah jika A matriks dengan elemen-elemen bilangan kompleks maka matriks jodoh
Ā dari A didapat dengan mengambil kompleks jodoh (CONJUGATE) dari semua
elemen-elemnya.</span></div>
<div class="MsoNormal" style="margin-left: 27.0pt; text-align: justify;">
<span style="height: 54px; left: 0px; margin-left: 354px; margin-top: 3px; mso-ignore: vglayout; position: absolute; width: 90px; z-index: 251661312;"></span><span style="height: 54px; left: 0px; margin-left: 175px; margin-top: 2px; mso-ignore: vglayout; position: absolute; width: 90px; z-index: 251660288;"></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Contoh : </span></div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
</div>
<div class="MsoNormal" style="margin-left: 27pt; text-align: justify;">
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<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>
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<w:LidThemeOther>EN-US</w:LidThemeOther>
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<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
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<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
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<m:mathFont m:val="Cambria Math"/>
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<w:LsdException Locked="false" Priority="0" SemiHidden="false"
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<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">MATRIKS HERMITIAN.
Matriks bujursangkar A=(a<sub>ij</sub>) dengan elemen-elemen bilangan kompleks
dinamakan MATRIKS HERMITIAN jika (Ā)'=A atau matriks bujursangkar A disebut
hermitian jika a<sub>ij </sub>= ā<sub>ij </sub>. dengan demikian jelas bahwa
elemen-elemen diagonal dari matriks hermitian adalah bilangan-bilangan riil.</span></div>
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<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">Contoh :</span></div>
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<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> </span></div>Anonymoushttp://www.blogger.com/profile/05520818803204230407noreply@blogger.com15tag:blogger.com,1999:blog-4127530376575921322.post-71938219223766811992012-06-23T10:07:00.002-07:002012-06-23T10:07:14.674-07:00Transpose Matriks<!--[if gte mso 9]><xml>
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<o:TargetScreenSize>800x600</o:TargetScreenSize>
</o:OfficeDocumentSettings>
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<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
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<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</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:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
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<w:BrowserLevel>MicrosoftInternetExplorer4</w:BrowserLevel>
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<br />
<div class="MsoNormal" style="margin-left: 36.0pt; mso-list: l0 level2 lfo1; tab-stops: list 36.0pt; text-align: justify; text-indent: -36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">TRANSPOSE MATRIKS</span></b></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;"></span></b><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Jika diketahui
suatu matriks A=a<sub>ij</sub> berukuran mxn maka transpose dari A adalah
matriks A<sup>T </sup>=nxm yang didapat dari A dengan menuliskan baris ke-i
dari A sebagai kolom ke-i dari A<sup>T</sup>.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; line-height: 150%;">Beberapa
Sifat Matriks Transpose :</span></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l1 level2 lfo2; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">(i)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">(A+B)<sup>T</sup> =
A<sup>T</sup> + B<sup>T<span style="mso-spacerun: yes;"> </span></sup></span></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l1 level2 lfo2; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">(ii)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">(A<sup>T</sup>) = A</span></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l1 level2 lfo2; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">(iii)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">k(A<sup>T</sup>) =
(kA)<sup>T</sup></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 27.0pt; mso-list: l1 level2 lfo2; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-bidi-font-family: Verdana; mso-fareast-font-family: Verdana;"><span style="mso-list: Ignore;">(iv)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; line-height: 150%;">(AB)<sup>T</sup> = B<sup>T</sup> A<sup>T</sup></span></div>Anonymoushttp://www.blogger.com/profile/05520818803204230407noreply@blogger.com0tag:blogger.com,1999:blog-4127530376575921322.post-86923547388134809262012-06-22T01:47:00.000-07:002012-06-23T10:05:27.791-07:00Operasi Pada Matriks<br />
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">1. PENJUMLAHAN
MATRIKS</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Penjumlahan matriks
hanya dapat dilakukan terhadap matriks-matriks yang mempunyai ukuran (orde)
yang sama. Jika A=(a<sub>ij </sub>) dan B=(b<sub>ij </sub>) adalah
matriks-matriks berukuran sama, maka A+B adalah suatu matriks C=(c<sub>ij </sub>)
dimana (c<sub>ij </sub>) = (a<sub>ij </sub>) +(b<sub>ij </sub>) atau [A]+[B] =
[C] mempunyai ukuran yang sama dan elemennya (c<sub>ij </sub>) = (a<sub>ij </sub>)
+(b<sub>ij </sub>) </span><img alt="" height="162" 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" width="400" /> </div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">A+C tidak terdefinisi (tidak dapat dicari
hasilnya) karena matriks A dan B mempunyai ukuran yang tidak sama. </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;"><span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">2. PENGURANGAN
MATRIKS</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Sama seperti pada penjumlahan matriks,
pengurangan matriks hanya dapat dilakukan pada matriks-matriks yang mempunyai
ukuran yang sama. Jika ukurannya berlainan maka matriks hasil tidak
terdefinisikan.</span></div>
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<img alt="" height="112" 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" width="400" /><span style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> </span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">3. PERKALIAN MATRIKS DENGAN SKALAR</span></b></div>
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<br /></div>
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<span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Jika k adalah
suatu bilangan skalar dan A=(a<sub>ij </sub>) maka matriks kA=(ka<sub>ij </sub>)
yaitu suatu matriks kA yang diperoleh dengan mengalikan semua elemen matriks A
dengan k. Mengalikan matriks dengan skalar dapat dituliskan di depan atau
dibelakang matriks. </span><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Misalnya [C]=k[A]=[A]k dan (c<sub>ij
</sub>) = (ka<sub>ij </sub>)</span></div>
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<img alt="" height="68" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAtgAAAB8CAIAAADco1CDAAAaK0lEQVR4nO3dXWwTV9oH8OfSN0fKleULX1i+sJAvrAgpWksIycoKJYiNCEJhI1RERAUyVVkFENREUIuyLWWp1lSLoIiqUaGvXKGiqFVFlkXgfrFpgSYhSjFtlrpbIG5INm5CYifxx7wXYzuOM7ZnMuPMHPP/3ZE4M+dge+Y/5zxzhgQAAAAAnZDeDQAAAIAXF4IIAAAA6AZBBAAAAHSDIAIAAAC6QRABAAAA3SgOIum536MjQ3237w5HJuLJajSpilKjwS1mYmv/Gp7TuykAAACgIIgkRi5uNjNajpkbT92ZSlezkYIgJMf+/fGFi1fvTqbUbGXh57ONjMjVNZzQqmEAAACwcrKCyPS3h535DMKY2eH2rHNZGVvMJWxT9+NqDo+kfvukzUzk7BpSlSAQRAAAAAylchCZ+/GUmxERMZfvm1jxyEcy+vleByO24b0IgggAAAAoUymIzI+cXseIiDVdKJ00ko8/v3jrWTVnZxBEAAAAalGFIBIfOuIkIrbunZF5BVtNPr26w1pYUMIc+26MF5V3pKKftJkZc7/9MJGeuneqcbEChbmOfLU49jIXfmOtVHGK4+DdGYW7XAwi8fRU/+kNhbvs+nrZcE85iaEuJxGR88j9uII/AwAAgALlg0j2bGvdeW1C9kk6M3ljj3WxoGSxkoQ5fXeeF7xw4dFZDyNi9gaHWSJmHPju+ZJGLGPfd3ta6S7FIFJxlzLkg4hvEEEEAABghcoGkfmRd9YxItYg/3bX7BwKsaaLjxbyP40Pi3Um9r1f/J7J/TAbRIiIOQ9c+y336szkzT12ImIbP/g1WbRZyakZJbsUgwgRMdeh62O5zed3qaDkFkEEAABAvbJBJHuydRzun5W5uexf2Pd9M730F+lnn71kJmJrT+QzTTaIOA59X7T1/C/u5X9RJogo2qUYRCR2mfvFPbk9TY7dPHf8+PHj526O8baaCgAAgGHICSLyS0QTw0ddROQ8MrR8lGDmzgEHFd5ek80bElsX92veEhzN1XiUDiLKdlmyWDW7y60fR+X1FAAAADQga0Rk2QBCKfH7PicRWxeQKG1NDHe5lqSaSkGkcG6mdBBRtssKQYRt6n4sr6cAAACgATk1IuQ6JvN216mvXrETmXd8Nr68tnXhP2fWMyKnL3eXiTZBRNkuEUQAAACMRNZdM6zp4i+yCiFm+w8vnQsp3NbwsWqMiCjbJYIIAACAkVRaR+S+L7tahkQJxnLlikrigz4nEXMd/2ElQWTs6rYSNSKKdokgAgAAYCSVVladC7/ZwIiIHPu/LbnIRvyHCyc+eZoS8gugSdzTOvPdAcfSwKAkiGRnYKTulVW0Sw2DSCo+NTk5OTkVV/UYPgAAgBda5WfNJB7kFjZljWeGZzNLfpmZGX63yVzwrJm58Im1jIjsr369uHyHkB6/tsNKRGzD+cUZFEVBJHeT7qtfTxU3UMkutQsiWEcEAABAPTlP381M9R1cfPpu0eKlIvP2T3PPmpkfObM+G1yYo2nH7u2N9uyL2aYPC9cLUxREhLlcHmLM7Fi71mFmjvzKIfJ3iSACAABgJHKCiCAIgjD3qHurdWn6EE/15vUnvplcOj2RGvvsZfvS1zLnwS8ml46mKAsigpAev7a7cKtLJotk7hJBBAAAwEhkB5G89MLs1MTY2MTUbDJT4ZXz0xNPfn06MbNQ4YXKZFKpVLrEFqu0SwAAAKgK5UEEAAAAQCMIIgAAAKAbBBEAAADQDYIIAAAA6AZBBAAAAHSDIAIAAAC6QRABAAAA3SCIAAAAgG4QRAAAAEA3CCIAAACgGwQRjkWj0VAo1NvbGwgEYrGY3s0BQRCEnp6e7u7uUCg0MDCgd1sAADiAIMKfWCwWCATcbnfhI/6CwaDe7QJBEIS6urr8m2Kz2bxeLxIJAEAZCCKcCQQCFouFiCwWS0dHR09PDy6+DUUcpgqFQn6/v76+XkwkHR0d0WhU76YBABgRggg3YrFYa2urGEG6u7v1bg7IMjAw0NzcLL5ryIsAAMshiPAhFouJl9ednZ2JRELv5oAyvb29dXV1JpOpt7dX77bAiyIcDqN0DKotEomoH+5FEOFAIpHweDxEhIEQfkUiEZvNZjKZMC4CVRKNRru7u//0pz+ZTCZxTtDj8ejdKKhlsVgsXxJnsVi8Xm9PT88KtoMgwgGv10tEgUBA74aAKuFwuK6uzmazoV4EtJVIJPx+v1gobTKZWlpa/H6/3+/v6+vTu2lQ47q7u8UPW74kbs2aNUrjCIKI0Q0MDBBRa2ur3g0BDQSDQXF+Te+GQO0Ih8M2m008AQSDQUzdgl6i0Wg+ELe3t8v/KCKIGF1rayvG82uJ2+02mUwYFAFNhEIhsfzo/PnzercFQBAEIRqNdnR0EJHb7ZZZpYQgYmiRSISIvF6v3g0BzfT19RGR3+/XuyHAvYGBAZPJZLPZcKECRnP+/Hkxi8gZF0EQMTTxvcStFjXGYrG43W69WwF8i0ajNputrq4uHA7r3RYACYFAQJyjqfhKBBFDa25urqurw6RvjRGrj3FrJaghjn7jKgWMTPyUVqxdRRAxNLfbjUvn2iMOdOFCFlYMNezAhWg0ajKZ6uvry78MQcTQbDYbjjW1p6enh4hCoZDeDQFeiYNqKA0B4xMnaMoP3SGIGJr4mBK9WwEaC4VCCCKgBsqMgBdybrlAEDE0BJGahCACaojzMrjxCnjhdrttNluZFyCIGBqCSE1CEAE1MLUHfOns7CQqFzYQRAytGkEkPdV/unH90SHD3YmTjHRvMotrBDP7Kzcm0/o2JzX6cVuuOa5j/TMabhpBBNRAsTPw5eTJk0QUiURKvQBBxNA0DiKZ+WeDl/e6GJGzy2BBJPnkUgsjxqx2K2NERGTddX0yo1dzMrGbe+zWDUcufvj2NjsjIuvLN7RrDYIIqOH3+3H7N3Cku7sbQYRj1RgRSQx1OQ0XRBJDpw599CSV/df8yJn1jMh1dFinRs6FP3p/cDb7j8zEtZ1WTf/HEERADTGI6N0KALkQRPhWlSAyfMxltCCSmf7lwfhCwQ/i933GSUuJoS4nuY5pl4oQRECNVQoiC1Pj08mq70VnHHeSo6YjiPCtOkHkdRczyjm+lMRQl5OtfSM8p3dDBEHITH35StPBuxoWiSCIgBrqg4iMeiwxfndVjt+GLTqT0UvpTupfrabR+1PFOjdlEET49qIGkeSTSy3Wje//aoC8P/fTPzzOXf/StFwFQQTUUBlEytdjpUaDW6yN5x49Hw1ubfCGJmcevOV27e97LrUlAxedle9lmU7qX62m0ftT3To3ZRBE+PaCBpHED36Xq2sornMzUs+u7XOw7AWF+28/zmu1YQQRUENdEKlQj5WMnG9kRGz9/jMHO33vvtrAiKw7r02UHBYwZNFZhV6W7qT+1WoavT9VrnNTBkGEby9kEEk+7t684S1DzMoIgiBkYl92OiodjJVBEAE1VAURefVY8Qf/aGREZG75YKTCN9GIRWfyeinRSf2r1TR/fwRBqEKdmzIIInx7AYNIInxi817dhhClZWI392h5PYEgAmpoW6xaVI+ViYW8diKyb+zcd/jYkRYrETl9g6WHJw1+QMla2kv5ndS/Wk3t+yMI1ahzUwZBhG8vWhBJRa+8vOvyUwOUhiyVmbi204ogAsagaRAprseae/hmA7Pv+2p87PquDb7ByeiVNrP5pU+flZ6aMfABJa+ol7I7qX+1mur3pzp1bsogiPDthQoi6YnP97SdGSmoxEjOTswaIpQkI+9taHitwlWHfAgioIaWQaRkPZbs0g/DHlAKlOplpU7qX62m8v2pWp2bMggifHthFjQT0mNX281mt/dEIBAIBAJ/P3V0d6PV2nYlmqr8t9pLjX/x3sVvJrL7zsRueV0tl55ololqP4g87+u0G+hWinR84ufB2zduhO48jM4YItqqol0QKVePlYzeuvL1eOXvn/GDSJlelu2k/tVqWrw/wtI6N20bKBOCiGLx+0ecYoC0e0MxnUsVtA4imbln319stzIi88bA7dG4zo9zyUmPXW3P3u5eyLpbp1qR1NjVbYXtMbdrG4hqPohk57GdR/S98ykV/WSnlS3/YDHrjp5yb6ihjgEStAoi2tRjGT2IrLSX+leradmCfJ2bFhtTDEFEqdn+w478+eelz8rNvK2CaoyIgDzphfjzmUSyGh8ABJHVsRgoGLM3tLS/tGWdneXGqZsu/rfE2IixjgESNAkimtVjGTqIrLSX+lerad2CXJ2bVttTBEFEoeff7ncQ2Xe++842KxHb1P1Y14FcBJGahCCyOuL3X9+y75/Roq/wdN9+ByMix6F7s1J/ZbBjgAT1QUTLeizjBpGV9lL/arUqtEDjOjdlEEQUycRuea1EjoN3pya/2GsnYuv+PqJTeY8gCAgiNQpBRF9TX71ipxIlLIY7BkhQGUQ0rscyZtHZinupf7WaNi2ocp2bMggiSqSf9Ww3Ezle64/nrovY2uMPdPyCIYjUJB2CSGo0uMVMbO1fw4nUxM1DrnzlBLNuvyIenjKzD85tMi/+wtwWLBoLmHv4tnt5yQWz7/18bOkxslQQyUze2G0lIrape/FGSpnb1FBiqMtZIogY7xggQU0Q0bYey6BFZyvupf7Valq1oNp1bsogiCiQ/PX9jYzIeeR+XBAEYfb7Qw7S81n0AoJIjdIhiCz858x6RsSsLonqTeuO//vy4w6JX9j3fvF7weEvewKXwFzHCjOHZBDJTH21z86ImGP/7Snl29SOWLcn+dU24DFAwio9fRd4V8U6N2UQROSb/+m0e8nTm+KDvlLXTcmnlzdLVOMv5zjwnZrV7BBEapJ+QYSImOvAjWe5kY748Kn8eARzH++L5Y5Zz++85mRErPFcZHG56bmR4HvX/ptYcmWWGvt0u5mIzFuCo/krLokgMt130MGImONA33Th38vepmbSYz3tZukvthGPARIQRIAvCCKyJX7wFz9FMj50pMRRKHvAqsz+ypdTKsb0EERqkn5BZHmBplgvwVxHi0YfUk8/2mwmchzul6zoLJA9IxemjuIgMtt/1MWImOPg0hSiZJsayUzeeNlKRGzz8jsSDHkMkIAgAnxBEJErMdzlWnbAyc0l++7rVHOHIFKT9Asiy0+o4mecuf/207zUL8zbrpao1cik5p5PPA7fu3X1b9sdjMjeufgo8iVBJD701wZGxJyHvpV8lrzMbWoi+yxT6bEWYx4DJCCIAF8QRGTKHm6KH0+Y/bGMy8LqQBCpSYYKIsNdLiLW8Gbx8o3ZhFI0cDAfCe6QWiOMyP6Xf+dHO/JBZHDs4TvrGBFzvvZdyUghb5vqJcVBHmKurn6JyRKDHgMkIIgAXxBE5MkOwBJbjoiIHPsrXsxVBYJITTJWEDkqN4gkf7nYlC8oYdaGtgOnL//z2/CjwcvbrJJBZPELZN7x2bhkyZz8baqUfPxhCyOJIpUcox4DJCCIAF8QRGTJlqSVYfXeKlzqmdsakfTkzU4nY2bGHN7rE/pXU+ekp/pPN64/arS1CARByN86ITK3ffKb6vpJLoNI6mlQHE9ouvhoYckrxQVMJYIIETGzc5340C3Hvm+mhCJKtqlGIhxYz4iIrX19sMS4hmGPARIQRIAvCCJyiGcatv708HRymd+/f30tIzJvL3zQcvJx9yZ5FfPqLqO0DSKpaHCrtfHsowVBEBZ+PttoL//w6FWSmX82eHlvcZGgYcyPnF63+FazTR9qsM4ml0Fk5u5BBxFbd3rZ8l4lgwhzHbk3Iwjzj842ijHgjaLaUyXbXKnM5M29dkZErOnCzwulXmXcY4AEBBHgC4KIDNP//ou9zFLO8yPiLLceSz1rGUQysZDXXjDTPXP3oMO+77aGc/AqGHR1RkGI9x/bFfiPxitr8hhEMv+73mGVfvZKvP81R4kakVzwyN42Q6zxfEEYULTNFZkbyWYgu7fsglAGPgZIQBABviCIVJSZ/Ncua9kh92TkfCMjYuveWfWlnjUMIslfLjQx89Zgfnm95JNLLaz0TRGrKzF8zGXAILLw6Gyja8+14qeVqMVjEMkVbbKmCwUriwgL/w1uEwtNywYRQcjEboqzNYXfNCXbVC4+eERMPxvOlo+Shj4GSFilILIwNT5thNxVVbx3ko/2I4hUkop+vNVMZN3xeemKieTjDzcxXZZ61jCITN/eZ196HhJHIfR6DNJSxnxwVmHdgLnlUqmntSrGZRARFn4WRxeIchWdS0shygcRQRBSv11pMxMR2XffzA5PKNimYuKq9uVnTQ7enTH6MUCC+iCSjHRvyv7fMPsrNyYl+p0Y6nKSq6vCmrJGLToTBEFOL+V1Mm+VS9nUtF/7yjY1EEQqWPj5XCMjsu65GSszcJv67WqbmUjBJ1Yj2gUR8bSyPIgw96kftdi+SsYMIqmZx/09b29z5k6PjgOl70FVgs8gIgjC83vHXEuiArO//Nlvk4MlakSWr0eWLxdxvXZvRtk2FZMTRA7cmTH6MUCCyiCSfHKphRFjVrs1+8m27rqen7hKjQa3WBvPPXo+Gtza4A1Nzjx4y+3aL7meizGLzrLK9lJBJ7NWvZRNVfurUdmmBoII37QOIkvWSMj+qGtYi+2rZMwgsig9fm2nlXIPQ1OL76fvZhamRh+NRKLT89rdC1KNbdYudUEkMXTq0EdPchfI2SXeFh+nk5uFWr//zMFO37uvNjAi685ry0c7DF10VqGXsjtZvNFVK2VT1f6qVLapgSDCt+oHEdbwZliL7atk9CAi5NYG12TRcb6DCOhNVRDJTP/yYLzw7qH4fd/ys2v8wT8aGRGZWz4YKRoqyzJ20ZmsXlbuZJHVK2VT0/4qVbapgSDCN+2CiHiz4fKpGXGWfBVk18/OKfpKcRBExP8w8/Ye9aPPCCKghrbFqomhLidb+0Zuai63Box9Y+e+w8eOtFiJyOlbXklm7KKzZZb2Um4nizei32FKfvurVdmmBoII37QLItnYUTCzkIoGt5qZ+9SPqzSCNzfa92kw58rNn54Xns+5CCLpZ59ub9SijQgioIamQST55FKLdeP7v+bOV3MP32xg9n1fjY9d37XBNzgZvdJmNi8v/ihXdGagOYGcol7K7GQx/Q5TCtpfrco2NRBE+KZhEBEfLVrwJUoMdTlZ00VDBGY+gkh80LdVk8fBIoiAGloGkcQPfperS+JTXaEeolzRmfG+xaV6qbDoQ7fD1Mrar21lmxoIInzTMogIwsydAw7nkexTRJ/3dTqcXUZ5pKgRFzSbe/h2g3nz5Wy9eXI0uHXdwe81mcdCEAE1tAsiycfdmze8VXzDVPZ30VtXvh4vVfBRruhMVr3FKirTy/KdLKZTEFHRfg0r29RAEOGbtkFEEJK/frDJ6vKeff/1Jqvd+y+p5QNWX2bu2fcX262MyLwxcHs0bohGCbkbW/O3wDVdeKTVkDOCCKihVRBJhE9s3lt2xdnSdC86k01ZL8vWsukSRNS8S4KGlW1qIIjwTesgIsqk07hJUqb0Qnx2LqnxfxeCCKihSRBJRa+8vKtwkRiFdC86k0V5L8vVsq1+EFH7LmlY2aYGggjfqhNEQGcIIqCG+iCSnvh8T9uZwuXqk7MTs8pOd4YuOhMEQZteLrHKQUST9mtW2aYGggjfEERqEoIIqKEyiKTHrrabzW7viUAgEAgE/n7q6O5Gq7XtSlTpAiAGLjrTsJcFVrOUbYXtr15lmxoIInxDEKlJCCKghpogkh672i6x8L1194qqEAxZdCZo3UtBEFa5lG3l7a9eZZsaCCJ8QxCpSQgioMYqPX1XNhSdGUxVKtvUQBDhG4JITUIQATWMFkQAykMQ4RuCSE1CEAE1EESALwgifEMQqUkIIqAGggjwBUGEbwgiNQlBBNRAEAG+IIjwDUGkJiGIgBoIIsAXBBG+IYjUJAQRUANBBPiCIMI3BJGahCACaiCIAF8QRPhmsVja29v1bgVorLe3F0EEVgxBBPiCIMK3+vp6j8ejdytAY+LXcmBgQO+GAJcQRIAvCCJ883g8FotF71aAxnw+HxFFo1G9GwJcQhABviCI8E08Y4XDYb0bAlpyu93Il7BiCCLAFwQRvolVjSdPntS7IaCZaDRKRF6vV++GAK/EIBKLxfRuCIAsCCLcs1gsFoslkViNJ0/DKujs7CSi3t5evRsCvDp//jwGSoEjYnQuMxmNIGJ0gUCAiAKBgN4NAQ1Eo1GTyVRfX693Q4BjPT09uOsKOOL1estPJiKIcKC+vt5kMuEmC94lEgmPx4P7ZUClgYEBIvL7/Xo3BECW+vp6m81W5gUIIhwIh8N1dXU2m63MHBsY35///GdU/IAmbDYbxtWAC5FIhIg6OzvLvAZBhA/iElgWiwUX0zxKJBKtra1EtGXLFr3bArVAHOvG0QCMT6yKKz+TiCDCjVAoVFdXZzKZfD4fCuY50tPTY7PZKl4TAMgXDodNJpPb7da7IQDlyKyKQxDhSTgcrq+vJ6K6urrOzk5UqxlZJBIJBAL596u7u1vvFkFNES808bkCIxNHgiueqhBE+BMMBtesWUM5NpvN4/FgkNYgvF6vWJEqEiMjRrBAc7FYTCxj7+vr07stABLEBTnljAQjiPBKvOAWT3sejwejIwbR3t7u8XhaW1v9fj8WC4GqikQiFoulrq4OnzQwGnHErrm5Wc6LEUQAAHg1MDAgViD5/X4MvIERhMPh5uZmImptbZW5FCeCCAAAx2KxmNvtFucBT548iZv8QS99fX0dHR3irLTP55P/hwgiAADcCwaD4tAIEa1Zs6a5udnv9/f09OjdLqhxgUDA5/P94Q9/sFgs4sdvBTWLCCIAADUiFAp1dnZ6PB6TyUREuL8XqiqRSIifNIvF8sc//vHkyZMrewQSgggAAADoBkEEAAAAdIMgAgAAALpBEAEAAADdIIgAAACAbhBEAAAAQDf/DwxAK475Y85HAAAAAElFTkSuQmCC" width="400" /><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> </span></div>
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</div>
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<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Pada perkalian
skalar berlaku hukum distributif dimana k(A+B)=kA+kB.</span></div>
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<img alt="" height="181" 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" width="400" /><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11pt;"> </span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">PERKALIAN MATRIKS DENGAN MATRIKS</span></b></div>
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<span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Beberapa hal
yang perlu diperhatikan :</span></div>
<ol start="1" style="margin-top: 0cm;" type="1">
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Perkalian matriks dengan
matriks umumnya tidak komutatif.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Syarat perkalian adalah
jumlah banyaknya kolom pertama matriks sama dengan jumlah banyaknya baris
matriks kedua.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span lang="DA" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Jika matriks A berukuran mxp
dan matriks pxn maka perkalian A*B adalah suatu matriks C=(c<sub>ij </sub>)
berukuran mxn dimana</span></li>
</ol>
<div class="MsoNormal" style="margin-left: 36pt; text-align: justify;">
<span lang="IT" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">c<sub>ij </sub> = a<sub>i1</sub>b<sub>1j
</sub>+ a<sub>i2</sub>b<sub>2j </sub>+<sub> </sub>a<sub>i3</sub>b<sub>3j </sub>+
………………….+ a<sub>ip</sub>b<sub>pj</sub></span></div>
<div class="MsoNormal" style="margin-left: 36pt; text-align: justify;">
<img alt="" height="192" src="data:image/png;base64,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<br />
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">Beberapa Hukum
Perkalian Matriks :</span></div>
<ol start="1" style="margin-top: 0cm;" type="1">
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Hukum
Distributif, A*(B+C) = AB + AC</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Hukum
Assosiatif, A*(B*C) = (A*B)*C</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">Tidak
Komutatif, A*B </span><span style="font-family: Symbol; font-size: 11.0pt; mso-ascii-font-family: Verdana; mso-char-type: symbol; mso-hansi-font-family: Verdana; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">¹</span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;"> B*A</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-align: justify;"><span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">Jika A*B = 0, maka beberapa
kemungkinan</span></li>
</ol>
<div class="MsoNormal" style="margin-left: 18.0pt; text-align: justify; text-indent: 18.0pt;">
<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">(i)<span style="mso-spacerun: yes;"> </span>A=0 dan B=0</span></div>
<div class="MsoNormal" style="margin-left: 18.0pt; text-align: justify; text-indent: 18.0pt;">
<span lang="ES" style="font-family: "Verdana","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES;">(ii)<span style="mso-spacerun: yes;"> </span>A=0 atau B=0</span></div>
<div class="MsoNormal" style="margin-left: 18.0pt; text-align: justify; text-indent: 18.0pt;">
<span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">(iii)
A</span><span style="font-family: Symbol; font-size: 11.0pt; mso-ascii-font-family: Verdana; mso-char-type: symbol; mso-hansi-font-family: Verdana; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">¹</span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">0 dan B</span><span style="font-family: Symbol; font-size: 11.0pt; mso-ascii-font-family: Verdana; mso-char-type: symbol; mso-hansi-font-family: Verdana; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">¹</span></span><span style="font-family: "Verdana","sans-serif"; font-size: 11.0pt;">0</span></div>
<ol start="5" style="margin-top: 0cm;" type="1">
<li class="MsoNormal" style="text-align: justify;"><span lang="IT" style="font-family: "Verdana","sans-serif"; font-size: 11pt;">Bila A*B = A*C, belum tentu B
= C </span></li>
</ol>
</div>Anonymoushttp://www.blogger.com/profile/05520818803204230407noreply@blogger.com0tag:blogger.com,1999:blog-4127530376575921322.post-7277378572226130172012-06-20T18:40:00.002-07:002012-06-22T02:20:21.906-07:00Materi Matriks<br />
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; margin-left: 36.75pt; text-align: justify; text-indent: -18.75pt;">
<span style="font-size: large;">Beberapa pengertian tentang matriks :</span></div>
<ul style="font-family: Times,"Times New Roman",serif;">
<li><span style="font-size: large;"><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"></span></span><span style="font-size: large;">Matriks adalah
himpunan skalar (bilangan riil atau kompleks) yang disusun atau dijajarkan
secara empat persegi panjang menurut baris-baris dan kolom-kolom</span></li>
</ul>
<ul style="font-family: Times,"Times New Roman",serif;">
<li><span style="font-size: large;">Matriks adalah
jajaran elemen (berupa bilangan) berbentuk empat persegi panjang.</span></li>
</ul>
<ul style="font-family: Times,"Times New Roman",serif;">
<li><span style="font-size: large;"><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"></span></span><span style="font-size: large;">Matriks adalah
suatu himpunan kuantitas-kuantitas (yang disebut elemen), disusun dalam bentuk
persegi panjang yang memuat baris-baris dan kolom-kolom.</span></li>
</ul>
<div style="font-family: Times,"Times New Roman",serif;">
</div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<div style="font-family: Times,"Times New Roman",serif;">
<span style="font-size: large;">Tanda kurung yang dipakai dalam matriks :
kurung biasa ( ), kurung siku [ ], atau kurung bergaris dua || || </span></div>
<span class="fullpost"><span class="fullpost">
<div style="font-family: Times,"Times New Roman",serif;">
<br /></div>
<div style="font-family: Times,"Times New Roman",serif;">
<br /></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<span style="font-size: large;"><b>NOTASI
MATRIKS</b></span></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<span style="font-size: large;">Matriks kita beri nama dengan huruf besar
seperti A, B, C, dll. Matriks yang mempunyai I baris dan j kolom ditulis A=(a<sub>ij
</sub>), artinya suatu matriks A yang elemen-elemennya a<sub>ij </sub> dimana indeks I menyatakan baris ke I dan
indeks j menyatakan kolom ke j dari elemen tersebut.</span></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<span style="font-size: large;">Secara umum :</span></div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<span style="font-size: large;">Matriks A=(a<sub>ij </sub>), i=1, 2, 3,…..m
dan j=1, 2, 3,……., n yang berarti bahwa banyaknya baris m dan banyaknya kolom
n.</span></div>
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<span style="font-size: large;"><img alt="" height="105" 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" width="400" /> </span>
</div>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<span style="font-size: large;">Matriks yang hanya mempunyai satu baris
disebut MATRIKS BARIS, sedangkan matriks yang hanya mempunyai satu kolom
disebut MATRIKS KOLOM. Dua buah matriks A dan B dikatakan SAMA jika ukurannya
sama (mxn) dan berlaku a<sub>ij = </sub>b<sub>ij </sub> untuk setiap i dan j</span></div>
</span></span>
<div class="MsoNormal" style="font-family: Times,"Times New Roman",serif; text-align: justify;">
<br /></div>
<table border="0" cellpadding="0" cellspacing="0" class="MsoTableGrid" style="border-collapse: collapse; border: none; mso-border-insideh: none; mso-border-insidev: none; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt; mso-yfti-tbllook: 480;"><tbody>
<tr style="font-family: Times,"Times New Roman",serif;"><td style="padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><span style="font-size: large;"><br /></span></td><td style="padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><span style="font-size: large;"><br /></span></td><td style="padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><span style="font-size: large;"><br /></span></td><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.65pt;" valign="top" width="142"><br /></td></tr>
<tr style="font-family: Times,"Times New Roman",serif;"><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.65pt;" valign="top" width="142"><br /></td></tr>
<tr style="mso-yfti-irow: 2; mso-yfti-lastrow: yes;"><td style="font-family: Times,"Times New Roman",serif; padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="font-family: Times,"Times New Roman",serif; padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="font-family: Times,"Times New Roman",serif; padding: 0cm 5.4pt; width: 106.6pt;" valign="top" width="142"><br /></td><td style="padding: 0cm 5.4pt 0cm 5.4pt; width: 106.65pt;" valign="top" width="142"><br /></td>
</tr>
</tbody></table>
<span style="font-size: small;"></span></div>Anonymoushttp://www.blogger.com/profile/05520818803204230407noreply@blogger.com1