Prove an upper-bound for each of the following recurrence relations. • (2.5 points). if n=1 T(n) T(n/2) +n if n > 1 = {s
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Prove an upper-bound for each of the following recurrence relations. • (2.5 points). if n=1 T(n) T(n/2) +n if n > 1 = {s
Prove an upper-bound for each of the following recurrence relations. • (2.5 points). if n=1 T(n) T(n/2) +n if n > 1 = {st«n/2) + 1 ( . (2.5 points). if n=1 T(n) 2T (n/2) +n if n > 1 - {erton/2) +- . (2.5 points) T(n) = {st«n/2 ) + m2 in 1 if = (2.5 points). if n=1 T(n) 18T(n/2) + logn if n > 1 >= {s(1/2)+10
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