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Concyclic in a triangle (Posted on 2020-12-24) Difficulty: 3 of 5
Let ABC be an acute triangle. Points X and Y lie on the segments AB and AC, respectively, such that AX=AY and the segment XY passes through the orthocenter of the triangle ABC. Lines tangent to the circumcircle of the triangle AXY at points X and Y intersect at point P. Prove that points A, B, C, P are concyclic.

No Solution Yet Submitted by Danish Ahmed Khan    
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