ZVYW E ZTXZ, WX YZ, and ZZ ZW. Complete the proof that AVWY ATZX. W

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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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ixl com
marks S Schoology
Bayside Home Page (S Scho 1ogy
Level L
K.7 Proving triangles congruent by SSS, SAS, ASA, and AAS SZ
ZVYW E ZTxz, wX YZ, and ZZ Zw. Complete the proof that AVWY S ATZX.
V
W
Y
Reason
Statement
Given
ZVYW = ZTXZ
Given
2.
WX YZ
Given
ZZ ZW
4.
XZ = YZ + XY
Additive Property of Angle Measure
the Property
All right angles are congruent
Angles forming a linear pair sum to 180
Definition of angle bisector
5
WY = WX + XY
XZ = WX + XY
7.
WY = XZ
Dafiniti
ilataral trianaln
ASA
8.
AVWY = ATZX
SuhmiT
Transcribed Image Text:ixl com marks S Schoology Bayside Home Page (S Scho 1ogy Level L K.7 Proving triangles congruent by SSS, SAS, ASA, and AAS SZ ZVYW E ZTxz, wX YZ, and ZZ Zw. Complete the proof that AVWY S ATZX. V W Y Reason Statement Given ZVYW = ZTXZ Given 2. WX YZ Given ZZ ZW 4. XZ = YZ + XY Additive Property of Angle Measure the Property All right angles are congruent Angles forming a linear pair sum to 180 Definition of angle bisector 5 WY = WX + XY XZ = WX + XY 7. WY = XZ Dafiniti ilataral trianaln ASA 8. AVWY = ATZX SuhmiT
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