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) 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MAT134Y5 Lecture 6: Lesson6.0-ReviewOfPreqSkills

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Calculus for Life Sciences

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Guowei Y U

University of Toronto Mississauga

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<p>The LA theorem is a special case of the _____.<br><br>A. SAS postulate and SSS postulate<br>B. AAS theorem and SSS postulate<br>C. AAS theorem and ASA postulate<br>D. SAS postulate and ASA postulate</p>

<p>In which of the following cases must the Law of Cosines be used to solve a triangle?</p><p>ASA SSS SAS SSA</p>

<div>If the pictured triangles are congruent, what reason can be given?</div>
<div> </div>
<div><img src="https://study.com/cimages/multimages/16/1805167061_q1.jpg"></div>
<div> </div>
<div>A. SSS postulate</div>
<div>B. SAS postulate</div>
<div>C. ASA postulate</div>
<div>D. The triangles are not necessarily congruent</div>

MAT134Y5 Midterm: Solutions-Term3-2011-2012

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MAT134Y5 Lecture Notes - Lecture 15: Component Object Model

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MAT134Y5 Lecture 6: Lesson6.0-ReviewOfPreqSkills

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