Asked by Ralph
Given a triangle ABC, draw straight lines from the vertex A to n points on the
opposite side BC. (None of these n points can equal B or C.) Then do the same for
the vertex B, drawing n lines from B to the side AC. Into how many parts do these
2n lines divide the interior of the triangle?
opposite side BC. (None of these n points can equal B or C.) Then do the same for
the vertex B, drawing n lines from B to the side AC. Into how many parts do these
2n lines divide the interior of the triangle?
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