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IN-TST 2002 Problem 13

    Let ABCABC and PQRPQR be two triangles such that (a) PP is the mid-point of BCBC and AA is the midpoint of QRQR.

    (b) QRQR bisects ∠BAC\angle BAC and BCBC bisects ∠QPR\angle QPR

    Prove that AB+AC=PQ+PRAB+AC=PQ+PR.

    Dataset text AoPS wiki problems. Quoted with source.

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