LA LC (Third Angle Theorem) and AABD ACBD (ASA) B. AD CD (CPCTC) and AABD a ACBD (SSS) BD a BD (Reflexive Property) and AABD a ACBD (SAS) LADB LCDB (Corresponding Angles Theorem) and AABD ACBD (ASA)

Elementary Geometry For College Students, 7e
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ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
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LA LC (Third Angle Theorem) and AABD ACBD (ASA)
B.
AD CD (CPCTC) and AABD a ACBD (SSS)
BD a BD (Reflexive Property) and AABD ACBD (SAS)
LADB LCDB (Corresponding Angles Theorem) and AABD ACBD (ASA)
Transcribed Image Text:LA LC (Third Angle Theorem) and AABD ACBD (ASA) B. AD CD (CPCTC) and AABD a ACBD (SSS) BD a BD (Reflexive Property) and AABD ACBD (SAS) LADB LCDB (Corresponding Angles Theorem) and AABD ACBD (ASA)
Consider the following diagram.
C
In the above bridge, BD is the perpendicular bisector of AC. For the bridge to be safe, AABD ACBD.
Considering strictly the information that was given, what sequence of reasons can you use to prove
that AABD and ACBD are congruent?
A
LA E LC (Third Angle Theorem) and AABD = ACBD (ASA)
Transcribed Image Text:Consider the following diagram. C In the above bridge, BD is the perpendicular bisector of AC. For the bridge to be safe, AABD ACBD. Considering strictly the information that was given, what sequence of reasons can you use to prove that AABD and ACBD are congruent? A LA E LC (Third Angle Theorem) and AABD = ACBD (ASA)
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