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5. Let S = {p... Pr} be a set of n points, and let M be a planar map, given as a DCEL. Assume that
5. Let S = {p... Pr} be a set of n points, and let M be a planar map, given as a DCEL. Assume that the number of vertices, faces and edges are all O(n). Explain how you could find in time O(n log n) you could report for every Pi which face f; e M contains pi. Note that in O(n log n), your algorithm should find an answer to each one of the n points. This is not the time for a single point 5. Let S = {p... Pr} be a set of n points, and let M be a planar map, given as a DCEL. Assume that the number of vertices, faces and edges are all O(n). Explain how you could find in time O(n log n) you could report for every Pi which face f; e M contains pi. Note that in O(n log n), your algorithm should find an answer to each one of the n points. This is not the time for a single point
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