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Published byMaya Carter Modified over 4 years ago

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**How do we prove triangles congruent using Side-Side-Side Postulate?**

In each example, state a plan for proving the triangles are congruent. )) ) 1) 2) 1. Reflexive Post. X 1. Reflexive Post. 2. A.S.A. 2. S.A.S. ) 3) 1. Supplements of congruent angles. (( 4) 2. Reflexive Post. X 1. S.S.S. 3. S.A.S. Geometry Lesson: S.S.S. Postulate

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**Postulate: Side-Side-Side Postulate (S.S.S.)**

If the three sides of one triangle are congruent to the three sides of another triangle, then the two triangles are congruent. Postulate: Ex: Which sides must first be proved congruent in order to prove the triangles congruent using the S.S.S. Postulate? 1) A B C D 2) E F 3) X

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**R T P X Given: Prove: Ex 1: Proof w/S.S.S. Statement Reason 1) 2) 3)**

4) 5) 6) Given Given Def. line bisector Def. midpoint Reflexive Postulate S.S.S. Postulate Geometry Lesson: S.S.S. Postulate

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**N Q P R E P N X L Q • P A V C R T Ex 2,3,4: Proofs w/S.S.S. 2) Given:**

Prove: E P N X L Q • 3) Given: Prove: P A V C R T 4) Given: Prove: Geometry Lesson: S.S.S. Postulate

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**A F C D B E K P H L E G H R N P Ex 5,6: Proofs w/S.S.S. 5) Given:**

Prove: Ex 5,6: Proofs w/S.S.S. K P H L 6) Given: Prove: E G H R N P Geometry Lesson: S.S.S. Postulate

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1Geometry Lesson: Partition and Substitution Postulates Aim: 1) Solve the linear system for x and y. ABCD a) x b) AB, BC, CD What are the Substitution.

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