olymmath

BALTIC-WAY 1998 Problem 13

    In a convex pentagon ABCDEA B C D E, the sides AEA E and BCB C are parallel and ∠ADE=∠BDC\angle A D E=\angle B D C. The diagonals ACA C and BEB E intersect at PP. Prove that ∠EAD=∠BDP\angle E A D=\angle B D P and ∠CBD=∠ADP\angle C B D=\angle A D P.

    Dataset text NuminaMath olympiads. Quoted with source.

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