GH || FI. Complete the proof that AGHJ = ΔΙFJ. G I F Statement Reason 1 GH || FI Given 2 FI = GH Given 3 ZFJI E LGJH Vertical Angle Theorem 4 ZI E ZG 5 AGHJ E AIFJ AAS

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
Section3.5: Inequalities In A Triangles
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ull T-Mobile ?
7:36 AM
O 78% O
Vertical Angle Theorem
Additive Property of Angle Measure
Additive Property of Length
All right angles are congruent
Alternate Interior Angles Theorem
Angles forming a linear pair sum to 180°
Corresponding Angles Theorem
Definition of angle bisector
Definition of equilateral triangle
Definition of midpoint
Vertical Angle Theorem
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JKL
Z X C V M
B N
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Transcribed Image Text:ull T-Mobile ? 7:36 AM O 78% O Vertical Angle Theorem Additive Property of Angle Measure Additive Property of Length All right angles are congruent Alternate Interior Angles Theorem Angles forming a linear pair sum to 180° Corresponding Angles Theorem Definition of angle bisector Definition of equilateral triangle Definition of midpoint Vertical Angle Theorem A ixl.com Done Q WER TYUI O P A S D F G H JKL Z X C V M B N 123 space return
GH || FI. Complete the proof that AGHJ =
ΔΙFJ.
H
G
I
F
Statement
Reason
1 GH || FI
Given
2 FI = GH
Given
3 ZFJI = GJH Vertical Angle Theorem
4 ZI = ZG
5 AGHJ = AIFJ AAS
Transcribed Image Text:GH || FI. Complete the proof that AGHJ = ΔΙFJ. H G I F Statement Reason 1 GH || FI Given 2 FI = GH Given 3 ZFJI = GJH Vertical Angle Theorem 4 ZI = ZG 5 AGHJ = AIFJ AAS
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