olymmath

BALTIC-WAY 2014 Problem 13

    Let ABCDA B C D be a square inscribed in a circle ω\omega and let PP be a point on the shorter arc ABA B of ω\omega. Let CP∩BD=RC P \cap B D=R and DP∩AC=SD P \cap A C=S. Show that triangles ARBA R B and DSRD S R have equal areas.

    Dataset text NuminaMath olympiads. Quoted with source.

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