Complete the proof that ASTU - ARQV. Statement Reason QR = ST AAS Additive Property of Length All right angles are congruent Alternate Interior Angles Theorem RS UV ASA 4 RV = UV + RU SU = RS + RU RV = RS + RU 7. SU = RV ASTU E ARQV %23

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.2: Exponents And Radicals
Problem 87E
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CPCTC, definition of angle bisector, 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 ASTU = ARQV.
R
Statement
Reason
QR E ST
AAS
QV TU
Additive Property of Length
All right angles are congruent
Alternate Interior Angles Theorem
2.
RS UV
ASA
4
RV = UV + RU
SU = RS + RU
RV = RS + RU
SU = RV
ASTU ARQV
2-
6.
Transcribed Image Text:Complete the proof that ASTU = ARQV. R Statement Reason QR E ST AAS QV TU Additive Property of Length All right angles are congruent Alternate Interior Angles Theorem 2. RS UV ASA 4 RV = UV + RU SU = RS + RU RV = RS + RU SU = RV ASTU ARQV 2- 6.
Complete the proof that ASTU E ARQV.
R
Reason
Statement
QR E
QV TU
RS UV
4
RV = UV + RU
5.
SU = RS + RU
RV = RS + RU
SU = RV
8.
ASTU = ARQV
Transcribed Image Text:Complete the proof that ASTU E ARQV. R Reason Statement QR E QV TU RS UV 4 RV = UV + RU 5. SU = RS + RU RV = RS + RU SU = RV 8. ASTU = ARQV
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