in the adjoing figure, ABC is an isosceles triangle in which AB =AC. X and Y are points on AB and AC such that AX =AY. is CX =BY? give reasons in support of your answer.
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Answered by
9
Answer:
Step-by-step explanation:
In ΔAYB and ΔAXC
AX=AY (given)
∠ACX=∠ACY (AX=AY)
∠BAC=∠BAC (common)
so, ΔAYB≅ΔAXC (by ASA congruene)
now,
CX=BY (cpct)
hence proved
hope it helps
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rajesh3825:
CX =BY how this is coming
Answered by
3
Yes, CX = BY
Reason is in the attachment
Hope this helps ( ͡ ͜ʖ ͡ )
Reason is in the attachment
Hope this helps ( ͡ ͜ʖ ͡ )
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