olymmath

TUYMAADA 2017 Problem 2

    ABCDABCD is a cyclic quadrilateral such that the diagonals ACAC and BDBD are perpendicular and their intersection is PP . Point QQ on the segment CPCP is such that CQ=APCQ=AP . Prove that the perimeter of triangle BDQBDQ is at least 2AC2AC .

    Tuymaada 2017 Q2 Juniors

    Dataset text AI-MO AoPS. Quoted with source.

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