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	<title>Trapezium Archives &#8211; Mathemafia</title>
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		<title>Class 9 &#124; Chapter 10 &#124; Circles &#124; Exercise 10.5 &#124; Question 9</title>
		<link>https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-9/</link>
		
		<dc:creator><![CDATA[Sunil Syal]]></dc:creator>
		<pubDate>Fri, 04 Sep 2020 03:14:00 +0000</pubDate>
				<category><![CDATA[Class 9 - Circles]]></category>
		<category><![CDATA[angles in same segment]]></category>
		<category><![CDATA[Circles]]></category>
		<category><![CDATA[Class 9 math tutorials]]></category>
		<category><![CDATA[cyclic quadrilateral]]></category>
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					<description><![CDATA[<p>Question 9: Two circles intersect at two points B and C. Through B, two line segments ABD and PBQ are drawn to intersect the circles at A, D and P, Q respectively (see Fig. 10.40). Prove that ∠ACP = ∠QCD.&#8230;</p>
<p>The post <a href="https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-9/">Class 9 | Chapter 10 | Circles | Exercise 10.5 | Question 9</a> appeared first on <a href="https://mathemafia.com">Mathemafia</a>.</p>
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									<p><strong>Question 9</strong>: Two circles intersect at two points B and C. Through B, two line segments ABD and PBQ are drawn to intersect the circles at A, D and P, Q respectively (see Fig. 10.40). Prove that ∠ACP = ∠QCD.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/hGfPD2VP6iM?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div>								</div>
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									<span class="elementor-button-text"><span>Question 10</span></span>
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					<h2 class="elementor-heading-title elementor-size-default">Prerequisite</h2>				</div>
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									<p>Looking at the given figure, this seems to be a very difficult question to solve. But it is exactly opposite. A very easy question to solve. All you need is have a close look at the given figure and apply following theorems.</p><p><a href="/class-9-chapter-10-circles-theorem-10-9">Theorem 10.9</a>: Angles in the same segment of a circle are equal.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/AKFYT6oMGDY?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div><p> </p><p><a href="/class-9-chapter-6-lines-and-angles-theorem-6-1">Theorem 6.1</a>: If two lines intersect each other, then the vertically opposite angles are equal.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/c22BS2Z70Z8?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">Chapter 10 &#8211; Circles</h3>				</div>
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									<p>​</p>								</div>
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									<h4>Theorems</h4><p><a href="/class-9-chapter-10-circles-theorem-10-1/" rel="noopener">Theorem 10.1</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-2/" rel="noopener">Theorem 10.2</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-3/" rel="noopener">Theorem 10.3</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-4/" rel="noopener">Theorem 10.4</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-5/" rel="noopener">Theorem 10.5</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-6" rel="noopener">Theorem 10.6</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-7" rel="noopener">Theorem 10.7</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-8" rel="noopener">Theorem 10.8</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-9" rel="noopener">Theorem 10.9</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-10" rel="noopener">Theorem 10.10</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-11" rel="noopener">Theorem 10.11</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-12" rel="noopener">Theorem 10.12</a></p>								</div>
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									<h4>Exercise 10.1</h4><p><a href="/class-9-chapter-10-circles-exercise-10-1-question-1">Question 1 &amp; 2</a></p>								</div>
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									<h4>Exercise 10.2</h4><p><a href="/class-9-chapter-10-circles-exercise-10-2-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-2-question-2">Question 2</a></p>								</div>
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									<h4>Exercise 10.3</h4>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-1">Question 1</a></p>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-2">Question 2</a></p>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-3">Question 3</a></p>								</div>
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									<h4>Exercise 10.4</h4><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-2">Question 2</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-3">Question 3</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-4">Question 4</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-5">Question 5</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-6">Question 6</a></p>								</div>
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									<h4>Exercise 10.5</h4><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-2">Question 2</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-3">Question 3</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-4">Question 4</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-5">Question 5</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-6">Question 6</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-7">Question 7</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-8">Question 8</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-9">Question 9</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-10">Question 10</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-11">Question 11</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-12">Question 12</a></p>								</div>
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									<h4>Examples</h4><p><a href="/class-9-chapter-10-circles-example-1">Example 1</a></p><p><a href="/class-9-chapter-10-circles-example-2">Example 2</a></p><p><a href="/class-9-chapter-10-circles-example-3">Example 3</a></p><p><a href="/class-9-chapter-10-circles-example-4">Example 4</a></p><p><a href="/class-9-chapter-10-circles-example-5">Example 5</a></p><p><a href="/class-9-chapter-10-circles-example-6">Example 6</a></p>								</div>
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		<p>The post <a href="https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-9/">Class 9 | Chapter 10 | Circles | Exercise 10.5 | Question 9</a> appeared first on <a href="https://mathemafia.com">Mathemafia</a>.</p>
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		<title>Class 9 &#124; Chapter 10 &#124; Circles &#124; Exercise 10.5 &#124; Question 8</title>
		<link>https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-8/</link>
		
		<dc:creator><![CDATA[Sunil Syal]]></dc:creator>
		<pubDate>Thu, 03 Sep 2020 03:00:06 +0000</pubDate>
				<category><![CDATA[Class 9 - Circles]]></category>
		<category><![CDATA[Circles]]></category>
		<category><![CDATA[Class 9 math tutorials]]></category>
		<category><![CDATA[cyclic quadrilateral]]></category>
		<category><![CDATA[math]]></category>
		<category><![CDATA[mathemafia]]></category>
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		<category><![CDATA[Trapezium]]></category>
		<guid isPermaLink="false">http://sh016.global.temp.domains/~mathemaf/?p=1600</guid>

					<description><![CDATA[<p>Question 8: If the non-parallel sides of a trapezium are equal, prove that it is cyclic. Question 7 Question 9 Prerequisite Primarily, this entire chapter is based on the cyclic quadrilateral and its properties. To prove that the given trapezium&#8230;</p>
<p>The post <a href="https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-8/">Class 9 | Chapter 10 | Circles | Exercise 10.5 | Question 8</a> appeared first on <a href="https://mathemafia.com">Mathemafia</a>.</p>
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									<p><strong>Question 8</strong>: If the non-parallel sides of a trapezium are equal, prove that it is cyclic.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/q_8_l9TKfrA?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div>								</div>
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					<h2 class="elementor-heading-title elementor-size-default">Prerequisite</h2>				</div>
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									<p>Primarily, this entire chapter is based on the cyclic quadrilateral and its properties. To prove that the given trapezium is cyclic, we need to prove that sum of its any pair of opposite angles is 180 degrees. We have used the following very important concepts of geometry in this proof.</p><ul><li>Same side interior angles formed on two parallel lines are supplementary</li><li>Perpendicular distance between two parallel lines</li><li>RHS congruence theorem</li></ul><p><a href="/class-9-chapter-6-lines-and-angles-theorem-6-4">Theorem 6.4</a>: If a transversal intersects two parallel lines, then each pair of interior angles on the same side of the transversal is supplementary.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/no0qzrs5Rv4?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div><p> </p><p><a href="/class-9-chapter-7-triangles-theorem-7-5">Theorem 7.5</a>: (<strong>RHS congruence rule</strong>) : If in two right triangles the hypotenuse and one side of one triangle are equal to the hypotenuse and one side of the other triangle, then the two triangles are congruent.</p><div class="iframe-container"><iframe src="https://www.youtube.com/embed/PSdLHu9ab3c?rel=0" width="560" height="315" frameborder="0" allowfullscreen="allowfullscreen"></iframe></div><p> </p>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">Chapter 10 &#8211; Circles</h3>				</div>
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									<h4>Theorems</h4><p><a href="/class-9-chapter-10-circles-theorem-10-1/" rel="noopener">Theorem 10.1</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-2/" rel="noopener">Theorem 10.2</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-3/" rel="noopener">Theorem 10.3</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-4/" rel="noopener">Theorem 10.4</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-5/" rel="noopener">Theorem 10.5</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-6" rel="noopener">Theorem 10.6</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-7" rel="noopener">Theorem 10.7</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-8" rel="noopener">Theorem 10.8</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-9" rel="noopener">Theorem 10.9</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-10" rel="noopener">Theorem 10.10</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-11" rel="noopener">Theorem 10.11</a></p><p><a href="/class-9-chapter-10-circles-theorem-10-12" rel="noopener">Theorem 10.12</a></p>								</div>
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									<h4>Exercise 10.1</h4><p><a href="/class-9-chapter-10-circles-exercise-10-1-question-1">Question 1 &amp; 2</a></p>								</div>
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									<h4>Exercise 10.2</h4><p><a href="/class-9-chapter-10-circles-exercise-10-2-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-2-question-2">Question 2</a></p>								</div>
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									<h4>Exercise 10.3</h4>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-1">Question 1</a></p>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-2">Question 2</a></p>
<p><a href="/class-9-chapter-10-circles-exercise-10-3-question-3">Question 3</a></p>								</div>
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									<h4>Exercise 10.4</h4><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-2">Question 2</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-3">Question 3</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-4">Question 4</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-5">Question 5</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-4-question-6">Question 6</a></p>								</div>
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									<h4>Exercise 10.5</h4><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-1">Question 1</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-2">Question 2</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-3">Question 3</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-4">Question 4</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-5">Question 5</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-6">Question 6</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-7">Question 7</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-8">Question 8</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-9">Question 9</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-10">Question 10</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-11">Question 11</a></p><p><a href="/class-9-chapter-10-circles-exercise-10-5-question-12">Question 12</a></p>								</div>
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									<h4>Examples</h4><p><a href="/class-9-chapter-10-circles-example-1">Example 1</a></p><p><a href="/class-9-chapter-10-circles-example-2">Example 2</a></p><p><a href="/class-9-chapter-10-circles-example-3">Example 3</a></p><p><a href="/class-9-chapter-10-circles-example-4">Example 4</a></p><p><a href="/class-9-chapter-10-circles-example-5">Example 5</a></p><p><a href="/class-9-chapter-10-circles-example-6">Example 6</a></p>								</div>
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		<p>The post <a href="https://mathemafia.com/class-9-chapter-10-circles-exercise-10-5-question-8/">Class 9 | Chapter 10 | Circles | Exercise 10.5 | Question 8</a> appeared first on <a href="https://mathemafia.com">Mathemafia</a>.</p>
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