1- Using backward substitutions, establish a closed form of T(n) for a properly chosen subset of...

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1- Using backward substitutions, establish a closed form of T(n) for a properly chosen subset of natural numbers, where (T(n) = T ([2]) + logn {T(n) = T(1) = 1 2- From the closed form you obtained, suggest an upper bound on T(n), for arbitrary n. 3- Prove this upper bound using a proof by induction 1- Using backward substitutions, establish a closed form of T(n) for a properly chosen subset of natural numbers, where (T(n) = T ([2]) + logn {T(n) = T(1) = 1 2- From the closed form you obtained, suggest an upper bound on T(n), for arbitrary n. 3- Prove this upper bound using a proof by induction

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To establish a closed form for Tn we can use backward substitution Starting from the given recurre... View the full answer