tag:blogger.com,1999:blog-14816464343025088342023-11-15T22:53:23.238-08:00matematika fairAnonymoushttp://www.blogger.com/profile/07716860769490328773noreply@blogger.comBlogger3125tag:blogger.com,1999:blog-1481646434302508834.post-74999374211581852052012-12-28T06:40:00.001-08:002012-12-28T06:40:03.310-08:00dalil pythagoras<div dir="ltr" style="text-align: left;" trbidi="on">
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<b style="mso-bidi-font-weight: normal;"><span style="color: red; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Dalil pythagoras</span></b></div>
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" style="margin-left: auto; margin-right: auto;" width="183" /></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><br /></td></tr>
</tbody></table>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Dalil
pythagoras di temukan oleh pythagoras, seorang ahli matematika bangsa yunani
yang hidup pada abad ke enam masehi. Dalil pythagoras berkaitan dengan
sisi-sisi dari suatu segitiga.</span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Dengan
rumus pythagorasnya</span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<a 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</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 3;"> </span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"></span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
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<div class="MsoNormal" style="line-height: 150%;">
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<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: right;"><tbody>
<tr><td style="text-align: center;"></td><td style="text-align: center;"></td><td style="text-align: center;"></td><td style="text-align: center;"><img alt="" src="data:image/png;base64,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" style="margin-left: auto; margin-right: auto;" /></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><br /></td></tr>
</tbody></table>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Dengan
a: sisi tegak segitiga siku-siku</span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>b: sisi mendatar</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>c: sisi miring</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Dalil pythagoras sangat mudah diaplikasikan,
selain itu dalil ini juga memiliki peranan dalam kehidupan sehai-hari. Misalnya
untuk mengetahui ketinggian layang-layang yang kita terbangkan. Kita tak perlu
menggunakan alat ukur untuk mengukur tinggi layangan dari atas tanah, cukup
dengan mengetahui panjang tali yang kita gunakan untuk bermain layang-layang
dan juga jarak dari pemain layang-layang terhadap layang-layang, maka kita bisa
menetukan tinggi layang-layang.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Lihat gambar di bawah ini:</span></b></div>
<img alt="" src="data:image/png;base64,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" /><div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"></span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Kita misalkan panjang tali yang digunakan
adalah 100 meter, kemudian jarak antara pemain layang-layang dengan
layang-layang adalah 60 meter. Maka tingginya adalah?</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<img alt="" 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/><div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"></span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Dengan menggunakan rumus pythagoras dapat kita
ketahui bahwa tinggi layang-layangnya adalah<br />
tinggi layang-layang = panjang tali – jarak pemain</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>= 100 <sup>2</sup> meter - 60<sup>2</sup>
meter</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>= 10000 meter – 3600 meter</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>= 6400 meter</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Maka tinggi layang – layang adalah akar 81= 9
meter</span></b></div>
</div>
Anonymoushttp://www.blogger.com/profile/07716860769490328773noreply@blogger.com0tag:blogger.com,1999:blog-1481646434302508834.post-53054541199433525772012-12-28T06:01:00.005-08:002012-12-28T06:01:42.147-08:00tripel pythagoras<div dir="ltr" style="text-align: left;" trbidi="on">
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<div class="MsoNormal" style="line-height: 150%;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Tripel
pythagoras</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Jika x, y dan r merupakan sisi-sisi segitiga
dan memenuhi persamaan<span style="mso-spacerun: yes;"> </span>x<sup>2</sup> + y<sup>2</sup>
= r<sup>2</sup> maka segitiga tersebut pastilah siku-siku, dan dikatakan x, y
dan r adalah tripel pythagoras. Contoh – contoh bilangan yang mengandung tripel
pythagoras adalah:</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">3,<span style="mso-spacerun: yes;"> </span>4, 5</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">6, 8, 10</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">5, 12, 13</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Dan sebagainya</span></b></div>
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<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;"></span></b></div>
<a name='more'></a><b> </b><br />
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Untuk mencari tripel pythagoras yang lain maka
kita bisa menggunakan rumus-rumus sebagi berikut :</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">x = a<sup>2</sup> –b<sup>2</sup></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">y= 2ab</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">r = x<sup>2</sup> + y<sup>2</sup></span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Dengan ketentuan a > b</span></b></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #002060; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">a</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #002060; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">b</span></b></div>
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="color: #002060; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">a<sup>2</sup> – b<sup>2</sup></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #002060; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">2ab</span></b></div>
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="color: #002060; font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">a<sup>2</sup> + b<sup>2</sup></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">2</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">1</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">3</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">4</span></b></div>
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">5</span></b></div>
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<td style="border-top: none; border: solid black 1.0pt; height: 21.2pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 63.8pt;" valign="top" width="85">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">3</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 21.2pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 70.85pt;" valign="top" width="94">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">2</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 21.2pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 77.95pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">5</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 21.2pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 70.9pt;" valign="top" width="95">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">12</span></b></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 21.2pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 77.95pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">13</span></b></div>
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</tr>
<tr style="height: 20.85pt; mso-yfti-irow: 3;">
<td style="border-top: none; border: solid black 1.0pt; height: 20.85pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 63.8pt;" valign="top" width="85">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">4</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.85pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 70.85pt;" valign="top" width="94">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">3</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.85pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 77.95pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">7</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.85pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 70.9pt;" valign="top" width="95">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">24</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.85pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 77.95pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">25</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">5</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">4</span></b></div>
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">9</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.45pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 70.9pt;" valign="top" width="95">
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">40</span></b></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 20.45pt; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0cm 5.4pt 0cm 5.4pt; width: 77.95pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">41</span></b></div>
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<div class="MsoNormal" style="line-height: 150%; text-align: justify; text-indent: 36.0pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Dengan kata lain tripel pythagoras dapat
dikatakan jika ada tiga buah bilangan a, b dan c dimana a, b dan c merupakan
bilangan asli dan c merupakan bilangan yang paling besar dari a dan b. Dan
ketiga bilangan tiu memenuhi hubungan :</span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">c<sup>2 </sup><span style="mso-spacerun: yes;"> </span>= a<sup>2</sup> + b<sup>2</sup></span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">b<sup>2</sup> = c<sup>2</sup> – a<sup>2</sup></span></b></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">a<sup>2 </sup>= c<sup>2</sup> –b<sup>2</sup></span></b></div>
</div>
Anonymoushttp://www.blogger.com/profile/07716860769490328773noreply@blogger.com0tag:blogger.com,1999:blog-1481646434302508834.post-46340289772192446962012-12-28T05:58:00.002-08:002012-12-28T05:58:37.469-08:00jenis - jenis segitiga<div dir="ltr" style="text-align: left;" trbidi="on">
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<div class="MsoNormal" style="line-height: 150%;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">jenis
– jenis segitiga</span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<span class="a"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Segitiga
adalah bangun datar yang dibatasi oleh tiga buahsisidan mempunyai tiga buah
titik sudut.Segitiga biasanya dilambangkan dengan “ Δ ”.</span></b></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;"> </span></b></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; mso-list: l2 level1 lfo1; text-indent: -18.0pt;">
<span class="a"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b></span><span class="a"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%;">Jenis-jenis segitiga ditinjau dari
panjang sisinya</span></b></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt; text-align: center; text-indent: -18pt;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;"><span> 1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga Sembarang</span></b></div>
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="float: left; margin-right: 1em; text-align: left;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgoGK3LNgGAFzOypenUfYZnBEP2LPz1olTOZzTRw1pO9tHHDUr1F456lfl22YROr2ULeS0S7dnU7PbJRRXBbkOhVlmN-kSoDDKCpf06prz7Ff2gmDwYSf49nSgFuyNqHaED7FMW9wK9vp4e/s1600/segitiga+sembarabg.jpg" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" height="172" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgoGK3LNgGAFzOypenUfYZnBEP2LPz1olTOZzTRw1pO9tHHDUr1F456lfl22YROr2ULeS0S7dnU7PbJRRXBbkOhVlmN-kSoDDKCpf06prz7Ff2gmDwYSf49nSgFuyNqHaED7FMW9wK9vp4e/s200/segitiga+sembarabg.jpg" width="200" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><br /></td></tr>
</tbody></table>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt; text-indent: -18pt;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga sebarang adalah segitiga yang sisi-sisinya
tidak sama panjang.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<b></b></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<b></b></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;"><span></span></span></b></div>
<a name='more'></a><b> </b><br />
<div style="text-align: center;">
<b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;"><span>2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga Sama Kaki</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
</div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></b></div>
<div class="separator" style="clear: both; text-align: center;">
</div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgr-R4YPwaoN7AHtBVpF2RbMmrsRJC7-SzbpRgzL18R07RhTfWDGX22tKiaZjUM6eVmaVv77f4dPdXDDLKIw2MWWllfwCPCncAWC31Ocnb7WL5TWwe2wHqaZz8bzFWIYTBIaTYcVCrUEKeP/s1600/dd.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgr-R4YPwaoN7AHtBVpF2RbMmrsRJC7-SzbpRgzL18R07RhTfWDGX22tKiaZjUM6eVmaVv77f4dPdXDDLKIw2MWWllfwCPCncAWC31Ocnb7WL5TWwe2wHqaZz8bzFWIYTBIaTYcVCrUEKeP/s200/dd.jpg" width="183" /></a></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga sama kaki adalah segitiga yangmempunyai dua buah sisi sama
panjang.</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt; text-align: center; text-indent: -18pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga Sama Sisi</span></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOnzQTaph6s2mN7VMEu_C5vdd355EaEn852wwhQhyphenhyphenD-EmPbuUekz8f1Rvn3sM_Wiuwik3AsyEmvZGCpo7clf0qIkJaLvK61S9ki4yTzQRkzOCfGtzXNyEdLri9vHDljJ5XdV26bIRzh_gV/s1600/segitiga+sama+sisi.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="183" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOnzQTaph6s2mN7VMEu_C5vdd355EaEn852wwhQhyphenhyphenD-EmPbuUekz8f1Rvn3sM_Wiuwik3AsyEmvZGCpo7clf0qIkJaLvK61S9ki4yTzQRkzOCfGtzXNyEdLri9vHDljJ5XdV26bIRzh_gV/s200/segitiga+sama+sisi.jpg" width="200" /></a></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt; text-indent: -18pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga sama sisi adalah segitiga yang memilikitiga buah sisi sama panjang
dan tiga buah sudut samabesar.</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin: 0cm 0cm 0.0001pt 54pt;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l2 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: -18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Jenis-jenis
segitiga ditinjau dari besar sudutnya</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Secara umum ada tiga jenis sudut, yaitu:</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">1) sudut lancip
(0<sup>0 </sup>< x < 90<sup>0</sup>)</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">2) sudut tumpul (90<sup>0</sup> < x 180<sup>0</sup>)</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">3. sudut refleksi (180<sup>0 </sup>< x <360<sup>0</sup>)</span></b></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Berkaitan
dengan hal tersebut, jika ditinjau dari besarsudutnya, ada tiga jenis segitiga
sebagai berikut:</span></b></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 54.0pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; text-indent: -18pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b><span style="font-family: "Kristen ITC"; font-size: 12pt; line-height: 150%;">Segitiga lancip </span></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiKBw1jqM8aOMK9ycBVoPp5NcZrPCl9QlqG0UtL8BcGTjLqqahQQkJSafSNzcjAvzSVXrTG2zgIu5nUKzpreL-HMThW9ev6vzS8_8rz5onWd0VDscK-MYYHG5m8OPEK14zelkdBb7baFRmQ/s1600/segitiga+sama+kaki.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiKBw1jqM8aOMK9ycBVoPp5NcZrPCl9QlqG0UtL8BcGTjLqqahQQkJSafSNzcjAvzSVXrTG2zgIu5nUKzpreL-HMThW9ev6vzS8_8rz5onWd0VDscK-MYYHG5m8OPEK14zelkdBb7baFRmQ/s1600/segitiga+sama+kaki.jpg" /></a></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; text-indent: -18pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga lancip
adalah segitiga yang ketiga sudutnya merupakan sudut lancip, sehingga
sudut-sudut yang terdapat pada segitiga tersebut besarnya antara 0<sup>0</sup>
dan 90<sup>0</sup>.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; text-indent: -18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga Tumpul</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjxnH3qMxZIrdmC7DI-iC85kw9NoJI9RJF8u6tr-ZYC5OcXVQjr3U_gXVL1LQA7DtCv5HZ_UpmDai-a1a-04xeKC0VY5qSBuNWHDLaVy4yPUBNWaOFYYtNGO2adgAlj616dF82B85pKAHQM/s1600/segitiga+tumpul.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjxnH3qMxZIrdmC7DI-iC85kw9NoJI9RJF8u6tr-ZYC5OcXVQjr3U_gXVL1LQA7DtCv5HZ_UpmDai-a1a-04xeKC0VY5qSBuNWHDLaVy4yPUBNWaOFYYtNGO2adgAlj616dF82B85pKAHQM/s1600/segitiga+tumpul.jpg" /></a></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga tumpul
adalah segitiga yang salah satu sudutnya merupakan sudut tumpul.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; text-indent: -18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Kristen ITC"; mso-fareast-font-family: "Kristen ITC"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga
siku-siku</span></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhMvkn_K_-M-VSLuBuXSg1xNP7ykc59nCzzdHsMGUTPo-5gdKYyG8fYerJeIDwlNEC8f9V8JWzoqOPtOQAKHttOxYn849EiWYxc6ocdoXRiGbKnaFtTv9etzmgt02RoUd56_OgdbyOiLZwv/s1600/segitiga+siku+siku.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhMvkn_K_-M-VSLuBuXSg1xNP7ykc59nCzzdHsMGUTPo-5gdKYyG8fYerJeIDwlNEC8f9V8JWzoqOPtOQAKHttOxYn849EiWYxc6ocdoXRiGbKnaFtTv9etzmgt02RoUd56_OgdbyOiLZwv/s1600/segitiga+siku+siku.jpg" /></a></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: 0.0001pt; text-indent: -18pt;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;">
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga
siku-siku adalah segitiga yang salah satu<span style="mso-spacerun: yes;">
</span>sudutnya merupakan sudut siku-siku besarnya 90<sup>0</sup>.</span></b></div>
<div class="MsoListParagraph" style="line-height: 150%; tab-stops: 57.95pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">c. <span style="mso-spacerun: yes;"> </span>Jenis-jenis segitiga ditinjau dari panjang
sisi dan besar sudutnya</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-spacerun: yes;"> </span></span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Ada dua jenis
segitiga jika ditinjau dari panjang sisi dan<span style="mso-spacerun: yes;">
</span>besar sudutnya sebagai berikut.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">a.Segitiga
Siku-siku Sama Kaki</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga <span style="mso-spacerun: yes;"> </span>siku-siku sama kaki adalah segitiga <span style="mso-spacerun: yes;"> </span>yang kedua sisinya sama panjang dan salah satu
sudutnya merupakan sudut siku-siku (90o).</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">b.Segitiga
Tumpul Sama Kaki</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Kristen ITC"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Segitiga tumpul
sama kaki adalah segitiga yangkeduasisinya sama panjang dan salah satu sudutnya
merupakan sudut tumpul.</span></b></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
</div>
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