Question: 2 PROBLEMS 2.1 UNDERSTAND For this item consider the problem of sorting the odd elements in a list of integers while keeping the even ones

2 PROBLEMS 2.1 UNDERSTAND For this item consider the problem of sorting the odd elements in a list of integers while keeping the even ones unchanged in their original places. Sort the odd elements in a list (ODDSORT) Input: A[...n] a list of integers. Output: List A' [l...n) such that A' [i] = A[i] if A' [i] is even, and A'[i] = A'[j] for all 1 sis jsn such that A'[i] and A'[j] are both odd. Let OS(A[a...b]) represent the output of the ODDSORT problem on input A[a...b]. Let a || B denote the concatenation of lists a and B, and let minx(A[a... b]) denote the index (in range [a...b]) of the minimum odd element from list Aa...b). (1 point) 1. Below is a self-reduction for the ODDSORT problem. State a recursive algorithm using pseudocode for solving the ODDSORT problem based on this self-reduction. OS(A[a...b]) = A A[a] || OS(A[a+1...b]) A[k] || OS(A[a+1...k-1] || A[a] || A[k +1...b]) if a 2b if a
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