WebCreate a set of n line segments by connect each point p _i to the corresponding point q _i. Describe and analyze a divide and conquer algorithm to determine how many pairs of these line segments intersect, in O (n log n) time. Your algorithm should take the 2n points as input, and return the number of intersections. WebSo basically it turns out to be 2^n possible sets in a power set of n items. So in an algorithm if you are generating a power set with all these combinations, then its going to take time proportional to 2^n. And so the time complexity is 2^n. Share Improve this answer Follow edited Jun 29, 2024 at 17:29 answered May 5, 2016 at 18:32
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WebJun 30, 2016 · Basically you are calculating (2n)!/ (n!2^n), because multiplicating all even numbers less or equal to 2n gives: 2n * (2 (n-1)) * (2 (n-2)) * ... * 2 = n!2^n Algortithmically … WebApr 6, 2024 · In a set of 2n distinct observations, each of the observations below the medianof all the observations is increased by 5 and each of the remaining observationsis … WebIn mathematics, we represent an even integer as 2n. If 2n is an even integer, (2n + 2) and (2n + 4) will be the next two even consecutive integers. For example, let 2n be 4, which is … how many shots to get tipsy calculator