Let ABC be an isosceles triangle with AC=BC and circumcircle k. The point D lies on the shorter arc of k over the chord BC and is different from B and C. Let E denote the intersection of CD and AB. Prove that the line through B and C is a tangent of the circumcircle of the triangle BDE.(Karl Czakler) geometrytangentisoscelesAZE CMO TSTAZE EGMO TST