In the given figure angle ADB = angle ACB and angle ABD= angle BAC. Prove that AD= BC.
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Answered by
7
→Angle ADB=Angle ACB(Given)
→Angle ABD=Angle BAC(Given)
→BA=BA(common)
==
==
HENCE,
→∆ABD=∆BAC=(AAS)
→and AD=BC (From ∆ABD=∆BAC)
Hence proved
→Angle ABD=Angle BAC(Given)
→BA=BA(common)
==
==
HENCE,
→∆ABD=∆BAC=(AAS)
→and AD=BC (From ∆ABD=∆BAC)
Hence proved
Answered by
5
hey
___________
given
<ADB =<ACB
<ABD=<BAC
to prove : AD=BC
proof :
in∆CBA and ∆DAB
<ADB=<ACB (given)
<ABD=<BAC (given)
AB=AB (common)
∆CBA congruent ∆DAB by AAS criteria
hence AD=BC by c.p.ct prooved
hope helped
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