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I am trying to solve a recurrence using substitution method. The recurrence relation is: T (n) = 4T (n/2)+n 2 My guess is T (n) is Θ (nlogn) (and i am sure about it because of master theorem), and to find an upper bound, I use induction. I tried to show that T (n)<=cn 2 logn, but that did not work. I got T (n)<=cn 2 logn+n 2. Then I tried to show that, if T (n)<=c 1 n 2 logn-c 2 n 2, then it ...