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ILL 1986 Problem 9

    In a triangle ABCABC , ∠BAC=100∘,AB=AC\angle BAC = 100^{\circ}, AB = AC . A point DD is chosen on the side ACAC such that ∠ABD=∠CBD\angle ABD = \angle CBD . Prove that AD+DB=BC.AD + DB = BC.

    Dataset text AI-MO AoPS. Quoted with source.

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