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Count the number of primitive operations on each line of the following method body: public static void mintofront(list t) { if (t. size() < 2) { return; Week10. mintofront(t. sublist(1, t. size())); int first = t. get(0); int second = t. get(1); if (second < first) { t. set(0, second); t. set(1, first): recurrence relations. Derive the recurrence relation for the following method: public static void selectionsort (list t) { if (t. size() > 1) { Start by counting the number of elementary operations there are on each line, then determine how often each line runs. From there, state the number of elementary operations required by the base case, t (1), and then state the number of elementary operations required by the recursive case, t (n). Tue mar 28, 2017: solving recurrence relations. Solve the following recurrence relations: (a) t (1) = 1. T (n) = t (n 1) + 3n (b) t (1) = 7. O(2n), note that 2n > n3 for all n > 9.

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