Consider parallelogram ABCD in the diagram. The dotted lines are extensions of the sides of the parallelogram. How could you prove ∠CAB≅∠CDB? Choose the answer that best fills each blank ( -- ). First, ∠CDB≅∠DBE because they are --. Next, ∠DBE≅∠CAB because they are --. By -- ∠CAB≅∠CDB. ANSWER CHOICES ( you can only use one per blank. )
Consider parallelogram ABCD in the diagram. The dotted lines are extensions of the sides of the parallelogram. How could you prove ∠CAB≅∠CDB? Choose the answer that best fills each blank ( -- ). First, ∠CDB≅∠DBE because they are --. Next, ∠DBE≅∠CAB because they are --. By -- ∠CAB≅∠CDB. ANSWER CHOICES ( you can only use one per blank. )
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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Consider parallelogram ABCD in the diagram. The dotted lines are extensions of the sides of the parallelogram.
How could you prove ∠CAB≅∠CDB? Choose the answer that best fills each blank ( -- ).
First, ∠CDB≅∠DBE because they are --.
Next, ∠DBE≅∠CAB because they are --.
By -- ∠CAB≅∠CDB.
ANSWER CHOICES ( you can only use one per blank. )
a.) consecutive interior
b.) alternate interior angles.
c.) alternate exterior angles.
d.) consecutive alternative angles.
e.) the reflexive property.
f.) the transitive property.
g.) corresponding angles.
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E
!D"
Transcribed Image Text:A
E
!D
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