ABCD is a square. Diagonals AC and BD intersect each other at O. Bisector of∠BAC meet BO at P and BC at Q. Prove that OP = ½ CQ
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O is the mid point of AC (since the diagonals of square bisect each other)
And, P is the mid point of AQ by converse of mid point theorem
But, OP||CQ & OP=1/2CQ (By mid point theorem)
And, P is the mid point of AQ by converse of mid point theorem
But, OP||CQ & OP=1/2CQ (By mid point theorem)
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