Ch congruence of triangle
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Since AB = AC & BD = CE,
AB + BD = AC + CE
Hence, AD = AE
Now in,
Angle A = Angle A ( Common )
AB = AC ( Given )
AD = AE ( Proved above )
So, triangle ACD is congruent to triangle ABE
Thus, BE = CD ( CPCT )
Step-by-step explanation:
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