prove that any point on bisector of an angle is equidistant from arms of angle
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- Here is the answer to your question. EF is the bisector of ∠BOD and ∠COA. R is a point on EF, RP⊥AB and RQ⊥CD. Thus, the perpendiculars drawn from any point on the angle bisector of an angle, to the arms of the angle, are equal.
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