Question: Question 2 (a) Find the solution to following recurrence assuming that n = 4k for some non-negative integer k. Show work and express your answer

Question 2 (a) Find the solution to following recurrence assuming that n = 4k for some non-negative integer k. Show work and express your answer using the big-oh notation. T(1)=1 and T(n) = 4T(n/4) +n for all n > 4. (b) Could this recurrence describe a variant of one of the sorting schemes we discussed? Explain which and how it is different. Annotate what the different components of the cost represent in the context of this algorithm? (c) Consider variants: what would T(n) = T(n-1) + n resolve to
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