The Incircle of a traingle abc touches the sides BC, CA and AB at D, E and F respectively. If AB is equal to AC, Prove that BD is equal to CD
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Step-by-step explanation:
GIVEN THAT-The In circle of a traingle ABC touches the sides BC, CA and AB at D, E and F respectively
AB=AC-------(i)
Now,Because we know that an external point to a circle,the lines are equal
i.e.,tangents
SO,AF=AE-----(ii)
BF=BD-----(iii)
DC=EC----(iv)
NOW BECAUSE,
AB=AC HENCE,AF=BF and so AE=EC
SO BD=CE (PROVED)
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