Complete the proof that AQRV E ATUS. R Statement Reason ZQRV E LSUT Alternate Interior Angles Theorem Angles forming a linear pair sum to 180° 2 RS UV ZTSU LQVR ASA Corresponding Angles Theorem 4 RV = UV + RU СРСТС Definition cf anale hisertor 5 SU = RS + RU 6 RV = RS + RU SU = RV AQRV ATUS

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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Definition of congruence, definition of equilateral triangle, definition of midpoint, given, reflexive property of congruence, reflexive property of equality, SAS, SSS, substitution, transitive property of congruence, transitive property of equality, vertical angle theorem
Complete the proof that AQRV ATUS.
R
V
Statement
Reason
ZQRV E LSUT
RS UV
AAS
Additive Property of Angle Measure
Additive Property of Length
Algebra
All right angles are congruent
ZTSU E ZQVR
RV = UV + RU
Altarnat- Intarics Analar Thoarans
SU = RS + RU
6
RV = RS + RU
SU = RV
8
AQRV E ATUS
Transcribed Image Text:Complete the proof that AQRV ATUS. R V Statement Reason ZQRV E LSUT RS UV AAS Additive Property of Angle Measure Additive Property of Length Algebra All right angles are congruent ZTSU E ZQVR RV = UV + RU Altarnat- Intarics Analar Thoarans SU = RS + RU 6 RV = RS + RU SU = RV 8 AQRV E ATUS
Complete the proof that AQRV ATUS.
T.
Statement
Reason
ZQRV E LSUT
Alternate Interior Angles Theorem
Angles forming a linear pair sum to 180°
2
RS UV
ZTSU E ZQVR
ASA
Corresponding Angles Theorem
RV = UV + RU
СРСТС
Definition of anala hicertor
SU = RS + RU
6
RV = RS + RU
SU = RV
AQRV ATUS
Transcribed Image Text:Complete the proof that AQRV ATUS. T. Statement Reason ZQRV E LSUT Alternate Interior Angles Theorem Angles forming a linear pair sum to 180° 2 RS UV ZTSU E ZQVR ASA Corresponding Angles Theorem RV = UV + RU СРСТС Definition of anala hicertor SU = RS + RU 6 RV = RS + RU SU = RV AQRV ATUS
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