CHOOSE2
Which of the given options provides the increasing order of complexity of functions f1, f2, f3 and f4:f1(n) = 2^n f2(n) = n^(3/2) f3(n) = nLogn f4(n) = n^(Logn) f3, f2, f4, f1 f3, f2, f1, f4 f2, f3, f1, f4 f2, f3, f4, f1Good solution:n < nlog(n)n^x < n^y if x < yn^x < c^n where c is a constant (polynomials will eventually grow slower than exponentials)log(n) < nc^n < n! < n^n where c is a constant
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