5-2. (14 pts) For the following algorithm, specify the number of times each line is executed for each of the best case a
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5-2. (14 pts) For the following algorithm, specify the number of times each line is executed for each of the best case a
5-2. (14 pts) For the following algorithm, specify the number of times each line is executed for each of the best case and worse case, using n = length[A] by filling the following table (Specify only for the lines 1,2,3,4, and 5) in their closed form with all coefficient and constant values specified. Then express each of the best case and worst case running time T(n) using © by specifying the fastest growing term using n= length[A]. The index of the array A starts with 1. You can assume that the array has at least 5 numbers. FUNCTION1 (A, x) // A is an array of integers and x is an integer 4) inlogn 71 1) int y = 5; n 1 2) for (i=3; i <= n2 + 4; i++) { nti 3) if (A[1]>x) { n for (j = 1; j<=i+2; j++){ 5) y=y+j; nlogn 6) } } } n Best Case: T(n) = ( Worst Case: T(n) = @(_nlogo constant Best case Worst case C1 I C2 nt nt) C3 n C4 И O nlognt! C5 0 nlogn
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