Perhatikan gambar berikut!

<img id="Picture_x0020_2" src="data:image/png;base64,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" style="width:198.75pt; height:209.25pt" /> 

Jika <m:omath><m:r>ABCD</m:r></m:omath>&nbsp;&nbsp;adalah persegi dan <m:omath><m:r>O</m:r></m:omath>&nbsp;&nbsp;adalah titik potong kedua diagonalnya, maka <m:omath><m:r>BCO</m:r></m:omath>&nbsp;&nbsp;adalah segitiga &hellip;.

<img align="middle" alt="begin mathsize 14px style fraction numerator 1 over denominator square root of 2 end fraction end style" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mfrac»«mn»1«/mn»«msqrt»«mn»2«/mn»«/msqrt»«/mfrac»«/mstyle»«/math»" height="36" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -17px;" width="29" />&nbsp;

<img align="middle" alt="undefined" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«msqrt»«mn»2«/mn»«/msqrt»«/mstyle»«/math»" height="16" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -2px;" width="23" />&nbsp;

PQR adalah segitiga siku-siku sama kaki dengan siku-siku di Q. Jika&nbsp;<img align="middle" alt="begin mathsize 14px style P R equals square root of 2 end style" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«mi»P«/mi»«mi»R«/mi»«mo»=«/mo»«msqrt»«mn»2«/mn»«/msqrt»«/mrow»«/mstyle»«/math»" data-latex="\style{font-size:14px}{PR=\sqrt2}" height="16" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -2px;" width="57" />&nbsp;cm dan PQ=1 cm, maka QR= &hellip; cm.

50<m:omath><m:r>&deg;</m:r></m:omath>

Perhatikan gambar berikut!

<img id="Picture_x0020_8" src="data:image/png;base64,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" style="width:198pt; height:81.75pt" /> 

Jika segitiga di atas adalah segitiga tumpul sama kaki dan jumlah besar sudut dalam segitiga tersebut 180&deg;, maka besar sudut B adalah &hellip;.

Diketahui sebuah segitiga KLM dengan<img align="middle" alt="begin mathsize 14px style m angle K plus m angle L equals m angle M end style" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«mi»m«/mi»«mi»§#8736;«/mi»«mi»K«/mi»«mo»+«/mo»«mi»m«/mi»«mi»§#8736;«/mi»«mi»L«/mi»«mo»=«/mo»«mi»m«/mi»«mi»§#8736;«/mi»«mi»M«/mi»«/mrow»«/mstyle»«/math»" data-latex="\style{font-size:14px}{m\angle K+m\angle L=m\angle M}" height="13" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -1px;" width="143" />&nbsp;dengan jumlah semua besar sudutnya adalah 180&deg;. Jika <img align="middle" alt="begin mathsize 14px style m angle K not equal to m angle L end style" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«mi»m«/mi»«mi»§#8736;«/mi»«mi»K«/mi»«mo»§#8800;«/mo»«mi»m«/mi»«mi»§#8736;«/mi»«mi»L«/mi»«/mrow»«/mstyle»«/math»" data-latex="\style{font-size:14px}{m\angle K\neq m\angle L}" height="13" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -1px;" width="88" />, maka segitiga KLM adalah segitiga &hellip;.