olymmath

ISL 2007 G3

    The diagonals of a trapezoid ABCDA B C D intersect at point PP. Point QQ lies between the parallel lines BCB C and ADA D such that ∠AQD=∠CQB\angle A Q D=\angle C Q B, and line CDC D separates points PP and QQ. Prove that ∠BQP=∠DAQ\angle B Q P=\angle D A Q. (Ukraine)

    Dataset text NuminaMath olympiads. Quoted with source.

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