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IR-MO 2002 Problem 21

    Excircle of triangle ABCABC corresponding vertex AA , is tangent to BCBC at PP . APAP intersects circumcircle of ABCABC at DD . Prove r(PCD)=r(PBD)r(PCD)=r(PBD) whcih r(PCD)r(PCD) and r(PBD)r(PBD) are inradii of triangles PCDPCD and PBDPBD .

    Dataset text AI-MO AoPS. Quoted with source.

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