Write a two-column proof showing that triangle ABC is congruent to triangle ADE. Then, describe either asingle or series of transformations that would map triangle ADE onto triangle ABC.Given: Triangles ABC and ADE on the coordinate plane withpoint A = (0, 0)point B = (0, 10)point C = (6, 0)point D = (0, -10)point E=(-6, 0)Prove: AABC = AADE1210€8B6 -8E-24For full credit:20-2-4-6q-8-10AD24-12Created using GeogebraC• Create a two-column proof with the given and prove statements provided; your proof must be in theproper format and include all statements with reasons given.• Describe a single or series of rigid transformations that would map triangle ADE onto triangle ABC.

From Triangle ABC and Triangle ADE, AC = AE = 6 (given in graph) AB = AD = 10 (given in graph)…

Write a two-column proof showing that triangle ABC is congruent to triangle ADE. Then, describe either a single or series of transformations that would map triangle ADE onto triangle ABC. Given: Triangles ABC and ADE on the coordinate plane with point A = = (0, 0) point B = = (0, 10) point D= (0, -10) point C = = (6, 0) point E = (-6, 0) Prove: AABC = AADE 12 100 8 B 6

Write a two-column proof showing that triangle ABC is congruent to triangle ADE. Then, describe either a single or series of transformations that would map triangle ADE onto triangle ABC. Given: Triangles ABC and ADE on the coordinate plane with point A = = (0, 0) point B = = (0, 10) point D= (0, -10) point C = = (6, 0) point E = (-6, 0) Prove: AABC = AADE 12 100 8 B 6

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

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

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

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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