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Let k be a positive integer constant. Show that log2 (r) = log2 (n) + log2 (n*) + i=1 + log2 (n*)+ log2 (n*) is

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Let k be a positive integer constant. Show that log2 (r) = log2 (n) + log2 (n*) + i=1 + log2 (n*)+ log2 (n*) is O(log2T) using the definition of Big-Oh. Hint: the power rule of logarithms might be handy. That is, for any valid base b > 1 and p 1, logb n-plogbn

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