For items 8-11, complete the proof. Choose from the following: A. SAS C. AC = BC B. LBCO LACO D. CO CO In AABC, let O be a point in AB such that CO bisects LACB, if AC = BC, prove that AACO ABCO. Statements Reasons 1. (8) 1. Given 2. CO bisects ZACB 2. Given 3. (9) 3. Definition of angle bisector (10) 4. Reflexive Property of equality 4. 5. AACO = ABCO 5. (11)

For items 8-11, complete the proof. Choose from the following: A. SAS C. AC = BC B. LBCO LACO D. CO CO In AABC, let O be a point in AB such that CO bisects LACB, if AC = BC, prove that AACO ABCO. Statements Reasons 1. (8) 1. Given 2. CO bisects ZACB 2. Given 3. (9) 3. Definition of angle bisector (10) 4. Reflexive Property of equality 4. 5. AACO = ABCO 5. (11)

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter3: Triangles

Section3.1: Congruent Triangles

Problem 38E: In ABC and DEF, you know that AD, CF, and ABDE. Before concluding that the triangles are congruent...

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