In a quadrilateral ABCD, CO and DO are the bisectors of angle C and D respectively. Prove that angle COD=1/2(angle A+ angle B).
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In △COD,
∠COD+∠1+∠2=180o
∠COD=180o−(∠1+∠2)
∠COD=180o−21(∠C+∠D)
∠COD=180o−21[360o−(∠A+∠B)]
∠COD=1/2(∠A+∠B)
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