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
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ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
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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 C = (6, 0)
point D = (0, -10)
point E=(-6, 0)
Prove: AABC = AADE
12
10€
8
B
6
Transcribed Image Text: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 C = (6, 0) point D = (0, -10) point E=(-6, 0) Prove: AABC = AADE 12 10€ 8 B 6
-8
E
-2
4
For full credit:
2
0
-2
-4
-6
q
-8
-10
A
D
2
4
-12
Created using Geogebra
C
• Create a two-column proof with the given and prove statements provided; your proof must be in the
proper format and include all statements with reasons given.
• Describe a single or series of rigid transformations that would map triangle ADE onto triangle ABC.
Transcribed Image Text:-8 E -2 4 For full credit: 2 0 -2 -4 -6 q -8 -10 A D 2 4 -12 Created using Geogebra C • Create a two-column proof with the given and prove statements provided; your proof must be in the proper format and include all statements with reasons given. • Describe a single or series of rigid transformations that would map triangle ADE onto triangle ABC.
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