Python programming

Convex Cover Given a irregular, closed, convex polygon with n - 1 sides and m circle-centers {(ti, yi)}contained within that polygon, compute the radii, 0 >> pvertices = array([[ 0.573, 0.797], [ 0.688, 0.402], [ 0.747, 0.238], [ 0.802, 0.426], [ 0.757, 0.796), [ 0.589, 0.811]]) >>> clist = [(0.7490863467660889, 0.4917635308023209), (0.6814339441396109, 0.6199470305156477), (0.7241617773773865, 0.6982813914515696), (0.6600700275207232, 0.7516911829987891), (0.6315848053622062, 0.7730550996176769), (0.7348437356868305, 0.41342916986639894), (0.7597683050755328, 0.31729154508140384)] >>> find_convex_cover(pvertices, clist) # note some radii == 0 [0, 0, 0.10297280518543134, 0, 0.06374182913818943, 0.0684588720095565, 0.07987784828713643] Hints: m can be very large so use Numpy broadcasting effectively. For your own understanding, use Matplotlib to visualize the polygons and circles. Numpy is the only third-party module you can use with this assignment. Since the n-polygon is closed, the first and last vertices are the same so that only n Your solution can be an approximation to the minimum. 1 vertices need be specified. Convex Cover Given a irregular, closed, convex polygon with n - 1 sides and m circle-centers {(ti, yi)}contained within that polygon, compute the radii, 0 >> pvertices = array([[ 0.573, 0.797], [ 0.688, 0.402], [ 0.747, 0.238], [ 0.802, 0.426], [ 0.757, 0.796), [ 0.589, 0.811]]) >>> clist = [(0.7490863467660889, 0.4917635308023209), (0.6814339441396109, 0.6199470305156477), (0.7241617773773865, 0.6982813914515696), (0.6600700275207232, 0.7516911829987891), (0.6315848053622062, 0.7730550996176769), (0.7348437356868305, 0.41342916986639894), (0.7597683050755328, 0.31729154508140384)] >>> find_convex_cover(pvertices, clist) # note some radii == 0 [0, 0, 0.10297280518543134, 0, 0.06374182913818943, 0.0684588720095565, 0.07987784828713643] Hints: m can be very large so use Numpy broadcasting effectively. For your own understanding, use Matplotlib to visualize the polygons and circles. Numpy is the only third-party module you can use with this assignment. Since the n-polygon is closed, the first and last vertices are the same so that only n Your solution can be an approximation to the minimum. 1 vertices need be specified