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A semicircle is constructed outwards on side BC of a triangle ABC as on the diameter. Given points K and L that divide the semicircle into 3 equal arcs, prove that lines AK and AL divide BC into 3 equal parts.

Answer»

A semicircle is constructed outwards on side BC of a triangle ABC as on the diameter. Given points K and L that divide the semicircle into 3 equal arcs, prove that lines AK and AL divide BC into 3 equal parts.



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