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(a) You are given two inputs: an integer k, and an array A containing n integers. Give an algorithm to find any one of the k smallest elements of A, using at most n - k comparisons. (In other words, your algorithm must return one of the k smallest elements of A, but it doesn't matter which one.) Explain why your algorithm is guaranteed to find a correct answer and why it satisfies the bound on the running time. (Hint: there is a very easy way to solve this problem).
(b) Show that your algorithm from (a) is optimal by proving a lower bound of n - k on the number of comparisons required to solve the problem.
Given below are two sets of real-time, periodic tasks. For (a), will the schedule produced by Earliest Deadline First algorithm meet all the deadlines?
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