Question

In the given figure, ABC is triangle in which AB = AC. X and Y are points on AB
and AC such that AX =AY. Prove that BY = CX.

Answer 1

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