prove that the medians bisecting the equal sides of an isosceles triangle are also equal
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In isosceles ABC
AB = AC
BN and CM are medians of side AC and AB respectively
BM = CN ( median divides the line in 2 equal parts)
In BMC and CNB
BM = CN ( proofed)
angle MBC = angle NCB ( angles of isosceles )
BC = BC ( common)
BMC is congurent to CNB by SAS
By cpct BN = CM
Hence proofed
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