ABCD is a quadilateral such that diagonal AC bisect the angle A and C prove that AB=AD and CB= CD
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In ΔABC and ΔADC,
∠BAC=∠DAC (given)
∠ACB=∠ACD (given)
AC=AC (common)
∴ΔABC≅ΔADC (ASA axiom)
∴AB=AD and CB=CD by CPCT.
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