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give asymptotic upper bound for T(n) = √n·T(√n)+n+n/logn
Give an asymptotic upper bound for $$T(n) = \sqrt{n}·T(\sqrt{n})+n+n/\log n. $$
how IHow can I solve the root with loginthis recurrence relation, which involves square roots?
how I can solve the root with login
How can I solve this recurrence relation, which involves square roots?