A parallel and segment CB crosses both lines, es. Angles CED and CBA are CED = ZCBA. We can state that 2C = ZC DCE by the ove?

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section: Chapter Questions
Problem 5CR
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Given: AB || DE Prove: AACB ~ ADCE We are given that AB || DE. Because the lines are parallel and segment CB crosses both lines, we can consider CB a transversal of the parallel lines. Angles CED and CBA are ______and are therefore congruent, so ZCED = ZCBA. We can state that C = 20 using the reflexive property. Therefore AACB ~ ADCE by the________
Select your answer
Alternate Interior Angles; ASA Similarity
Corresponding Angles; AA similarity
Alternate Interior Angles; AA similarity
Corresponding Angles; ASA Similarity
Corresponding Angles; AAS Similarity
mit w
Alternate Interior Angles; AAS Similarity
is form
Transcribed Image Text:Select your answer Alternate Interior Angles; ASA Similarity Corresponding Angles; AA similarity Alternate Interior Angles; AA similarity Corresponding Angles; ASA Similarity Corresponding Angles; AAS Similarity mit w Alternate Interior Angles; AAS Similarity is form
A
parallel and segment CB crosses both lines,
es. Angles CED and CBA are
CED = ZCBA. We can state that 2C = ZC
DCE by the
ove?
Transcribed Image Text:A parallel and segment CB crosses both lines, es. Angles CED and CBA are CED = ZCBA. We can state that 2C = ZC DCE by the ove?
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