Complete the proof that AGIJ AIGH. H. G Statement Reason 1 GH I HI AAS GH | J Additive Property of Angle Measure Additive Property of Length Algebra All right angles are congruent 3 GJ I IJ [7 H7 Altornate Intorior Anglon Theorem ZHGI = ZGIJ 6 GI N GI 7. ΔΕ - ΔΙGΗ AAS
Complete the proof that AGIJ AIGH. H. G Statement Reason 1 GH I HI AAS GH | J Additive Property of Angle Measure Additive Property of Length Algebra All right angles are congruent 3 GJ I IJ [7 H7 Altornate Intorior Anglon Theorem ZHGI = ZGIJ 6 GI N GI 7. ΔΕ - ΔΙGΗ 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.
Chapter1: Line And Angle Relationships
Section1.4: Relationships: Perpendicular Lines
Problem 15E: Does the relation is complementary to for angles have a reflexive property consider one angle? A...
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Definition of angle bisector, definition of congruence, definition of equilateral triangle , definition of midpoint, given, reflexive property of congruence, reflexive property of equality, substitution, transitive property of congruence, transitive property of equality, vertical angle theorem.
![Complete the proof that AGIJ AIGH.
H.
Statement
Reason
GH 1 HI
AAS
GH | IJ
Additive Property of Angle Measure
Additive Property of Length
Algebra
All right angles are congruent
3
GJ I IJ
4
[7 H7
Altornato Tntorior Analos Thaorem
ZHGI = ZGIJ
GI GI
AGIJ E AIGH
AAS
6,](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe80cb237-07ec-4dd6-af32-956fc2f8cf2b%2F0869b94d-82f6-4432-9c4f-267efa6d5e6f%2Fjfs4d4b_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Complete the proof that AGIJ AIGH.
H.
Statement
Reason
GH 1 HI
AAS
GH | IJ
Additive Property of Angle Measure
Additive Property of Length
Algebra
All right angles are congruent
3
GJ I IJ
4
[7 H7
Altornato Tntorior Analos Thaorem
ZHGI = ZGIJ
GI GI
AGIJ E AIGH
AAS
6,
![Complete the proof that AGIJ AIGH.
I
G
Statement
Reason
1
GH 1 HI
Alter
Interior Angles Theorem
GH | J
Angles forming a linear pair sum to 180°
3
GJ 1 IJ
ASA
Corresponding Angles Theorem
CPCTC
4
ZA 2J
Dofinition of angl hicoctor
5
ZHGI = 2GIJ
GI = GI
7
AGIJ = AIGH
AAS](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe80cb237-07ec-4dd6-af32-956fc2f8cf2b%2F0869b94d-82f6-4432-9c4f-267efa6d5e6f%2Fdgvlmko_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Complete the proof that AGIJ AIGH.
I
G
Statement
Reason
1
GH 1 HI
Alter
Interior Angles Theorem
GH | J
Angles forming a linear pair sum to 180°
3
GJ 1 IJ
ASA
Corresponding Angles Theorem
CPCTC
4
ZA 2J
Dofinition of angl hicoctor
5
ZHGI = 2GIJ
GI = GI
7
AGIJ = AIGH
AAS
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