Question: Give an example of a function f(n) such that: f(n) elementof O(n^3/log_2(n)) and f(n) elementof Ohm(n^2 log_2n) but f(n) NotElement theta(n^3/log_2(n)) and f(n) NotElement theta(n^2

Give an example of a function f(n) such that: f(n) elementof O(n^3/log_2(n)) and f(n) elementof Ohm(n^2 log_2n) but f(n) NotElement theta(n^3/log_2(n)) and f(n) NotElement theta(n^2 log_2(n)). Give an example of a function f(n) such that: f(n) elementof O(n^0.6) and f(n) elementof Ohm(Squareroot n log_2(n)) but f(n) NotElement theta(n^0.6) and f(n) NotElement theta(Squareroot n log_2 (n))
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