Proof that angle opposite to equal sides of an isosceles triangle are equal
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Answer:in ΔABC let AD be the angle bisector of angle A.
InΔabd and Δadc,
AB=AC(given)
AD=AD(common)
<BAD =<DAC
So by SAS congruency rule both triangles are congruent.
Therefore, <B=<C (C. P. C. T)
Hence proved.
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