Question: Using the master method in Section 4.5, you can show that the solution to the recurrence T (n) = 4T (n/3) + n is T

Using the master method in Section 4.5, you can show that the solution to the recurrence T (n) = 4T (n/3) + n is T (n) = Θ(nlog3 4). Show that a substitution proof with the assumption T (n) ≤ cnlog3 4 fails( Then show how to subtract off a lower-order term to make a substitution proof work.

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