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a) Use the substitution method (CLRS section 4.3) to show that the solution of T (n) O(log2(n)) = T (L) +1 is b) Give asymptotic upper and lower bounds (Big-Theta notation) for T(n) in the following recurrence using the Master method. T (n) = 2T (½) + √√n.

a) Use the substitution method (CLRS section 4.3) to show that the solution of T (n) O(log2(n)) = T (L) +1 is b) Give asymptotic upper and lower bounds (Big-Theta notation) for T(n) in the following recurrence using the Master method. T (n) = 2T (½) + √√n.

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a) Use the substitution method (CLRS section 4.3) to show that the solution of T (n) O(log2(n)) = T (L) +1 is b) Give asymptotic upper and lower bounds (Big-Theta notation) for T(n) in the following recurrence using the Master method. T (n) = 2T (½) + √√n.
Transcribed Image Text:a) Use the substitution method (CLRS section 4.3) to show that the solution of T (n) O(log2(n)) = T (L) +1 is b) Give asymptotic upper and lower bounds (Big-Theta notation) for T(n) in the following recurrence using the Master method. T (n) = 2T (½) + √√n.
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