![Consider the following modification to Algorithm MERGESORT. We apply the algorithm on the input array A[1..n] and continue the recursive calls until the size of a subinstance becomes relatively small, say m or less At this point, we switch to Algorithm INSERTIONSORT and apply it on the small instance. So, the first test of the modified algorithm will look like the following: if high - low +1 <m then INSERTIONSORT(A[low..high]) What is the largest value of m in terms of n such that the running time of the modified algorithm will still be ?(nlogn)? You may assume for simplicity that n is a power of 2](https://d2vlcm61l7u1fs.cloudfront.net/media%2F0f5%2F0f5236f4-9238-4caa-a1a5-9b06ce80c6ec%2Fphpfuvvn8.png)
Consider
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(Solved) : Consider Following Modification Algorithm Mergesort Apply Algorithm Input Array 1n Continu Q28059517 . . . .
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