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Given a irregular, closed, convex polygon g with n – 1 sides and m circle-centers {(2i, Mi) }m contained within that polygon, compute the radii,
0 < ri, of m circles centered at those m points such that the sum of the areas of the circles is minimized (approximately) and that any vertex in 9 is
also contained in at least one of the m circles.
Here is the function signature: find_convex_cover(pvertices, clist) where vertices is a (n – 1)-long iterable of polygon vertices and clist is a
list of (2i, Mi) tuples of circle-centers. The output of find_convex_cover is a m long list of radi, Pi, corresponding to the m circle-centers.
Please write assert statements to validate user input and edge cases.
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