Question: 3. (10 Points) Let A[1,2,..., n] be an unsorted array of distinct numbers (i.e. it j = A[i] + A[j]). The pair (i,j) is called

 3. (10 Points) Let A[1,2,..., n] be an unsorted array of

3. (10 Points) Let A[1,2,..., n] be an unsorted array of distinct numbers (i.e. it j = A[i] + A[j]). The pair (i,j) is called an inversion of A[1, 2, ..., n) if (i)i A[j]. We want to count the total number of inversions in the array A[1, 2, ..., n]. Give a divide-and-conquer algorithm whose worst case complexity is O(n lg n)

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