olymmath

BALTIC-WAY 1996 Problem 4

    ABCDA B C D is a trapezium (AD∥BC).P(A D \| B C) . P is the point on the line ABA B such that ∠CPD\angle C P D is maximal. QQ is the point on the line CDC D such that ∠BQA\angle B Q A is maximal. Given that PP lies on the segment ABA B, prove that ∠CPD=∠BQA\angle C P D=\angle B Q A.

    Dataset text NuminaMath olympiads. Quoted with source.

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