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Smallest i numbers in sorted order. Given a set of n numbers, we wish to find the i smallest numbers in sorted order using a

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Smallest i numbers in sorted order. Given a set of n numbers, we wish to find the i smallest numbers in sorted order using a comparison-based algorithm. Analyze the running time of the following three methods in terms of n and i, and compare their efficiency. Be sure to comment on the expected running time and worst-case running time if they are different. Also, consider separately cases where i is much smaller than n and cases where i is close to n (i.e., i elementof Theta (n)). a. Sort the numbers and list the i smallest. b. Build a min-priority queue from the numbers, and call Extract-Min i times. c. Use the order-statistic algorithm (Rand-Select) to find the ith smallest number, partition around that number, and sort the i smallest numbers

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