<p>CCGPS Geometry 1- Similarity, Congruence & Proofs 1.7 – Homework</p><p>Name: ______Date: ______Congruent Triangles and CPCTC Homework 1. PQR  XYZ. List three pairs of angles that are congruent.</p><p>2. ABC  JKL. List three pairs of sides that are congruent.</p><p>3. Suppose ABC  EFG. For each of the following, name the corresponding part. a. A C b. BCA G A c. AC d. F E</p><p> e. GEF B</p><p> f. GE F</p><p>4. Suppose AEB  DEC. Which angle in DEC corresponds to ABE?</p><p>If congruent, state the congruence postulate, SSS, SAS, ASA, AAS, or HL. If not congruent, write none. 5. ______6. ______7. ______</p><p>8. ______9. ______</p><p>For the following problems, complete the triangle congruence statement and name the postulate that justifies the statement. T 10. A B 11. </p><p>X Y Z R Q S CCGPS Geometry 1- Similarity, Congruence & Proofs 1.7 – Homework</p><p>Y is the midpoint of XZ, AY  BY RTS is isosceles with legs RT and TS. and AYX  BYZ. Q is the midpoint of RS.</p><p>XYA  ______by ______RTQ  ______by ______</p><p>12. 13. C P</p><p>Q M 1 2 A B 3 4 K</p><p>N D P  N and M is the midpoint of PN. AC  BD and AD  BC</p><p>PMK  ______by ______ABD  ______by ______</p>