Question: Summary: Master Theorem begin{tabular}{ll} hlineT(n)= & aT(n/b)+f(n) hline Case 1: & f(n)=O(nlogba) & T(n)=(nlogba) hline Case 2: & f(n)=(nlogbalogkn) & T(n)=(nlogbalogk+1n)

$Summary: Master Theorem \begin{tabular}{ll} \hlineT(n)= & aT(n/b)+f(n) \\ \hline Case 1:$ $& f(n)=O(nlogba) \\ & T(n)=(nlogba) \\ \hline Case 2: & f(n)=(nlogbalogkn) \\$

Summary: Master Theorem \begin{tabular}{ll} \hlineT(n)= & aT(n/b)+f(n) \\ \hline Case 1: & f(n)=O(nlogba) \\ & T(n)=(nlogba) \\ \hline Case 2: & f(n)=(nlogbalogkn) \\ & T(n)=(nlogbalogk+1n) \\ \hline Case 3: & f(n)=(nlogba+) \\ & af(n/b)cf(n),c

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