In the given right angled triangle, BC = a , CA=b and AB = c. Then prove that a+b = c+d , where d is the diameter of the circle.
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let cd=x=cf(tangents drawn from an external point)
so,bf =a-x=be """"""
ad=b-x=ae """"""
now,
ab = be +ae
c = a-x + b-x
a+b = c +2r
a+b=c+d (since 2 radius = diameter)
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