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KöMaL 2008 K188

    The base ABAB of an isosceles triangle ABC is extended beyond vertex BB by the length of the leg. The endpoint obtained is C1C_1. A perpendicular is erected onto the base ABAB at vertex AA. C2C_2 is the point on the perpendicular that lies in the same half plane as vertex CC, at a distance from AA that equals the length of the leg. Given that the points C1C_1, CC and C2C_2 are collinear, find the angles of triangle ABC .

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