Question: Problem 2: Consider the following implementation of insertion sort. insertionsort(A): i + 1 while i 0 and A[j-1] > A[j] temp+ A[j-1] A[j-1] A[j] A[j]

 Problem 2: Consider the following implementation of insertion sort. insertionsort(A): i + 1 while i 0 and A[j-1] > A[j] temp+ A[j-1] A[j-1]

Problem 2: Consider the following implementation of insertion sort. insertionsort(A): i + 1 while i 0 and A[j-1] > A[j] temp+ A[j-1] A[j-1] A[j] A[j] + temp j - j - 1 Write the pre- and post-conditions for the insert function as it is used in insertion sort above (what is the most insertionsort can guarantee to insert and what must insert guarantee to to insertionsort; be pedantic). The following is part of the invariant for the loop in insert: o j =i n; and o j is a valid index into A no greater than i (0

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