Question: Modify the following algorithm so that it works when n is odd and show that the time complexity is: 3n/2 -2 comparisons if n is
Modify the following algorithm so that it works when n is odd and show that the time complexity is: 3n/2 -2 comparisons if n is even 3n/2 3/2 comparisons if n is odd
someone gave me this solution but it does not make sense, can someone else elaborate and write the proof step by step?
If n is odd then the for loop will change to
for(i= 2; i
Since the loop is jumping twice every time and we are running it until n-1 times
so the complexity will be 3n/2 - 2.
and if n is odd then it will be (3n/2)-3/2
void fina-both(nt n, n is assumed to be even const keytype S keytype& sma keytype& large) index i if (S[1
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