(15 points) Big-O and Big-S2 For each function f(n) below, find (1) the smallest integer constant H such that f(n-O(n11), and (2) the largest positive real constant L such that f(n-(nL). Otherwise, indicate that H or L do not exist. All logarithms are to base 2. (a) f(n)n1 (b) f(n)-n(logn)2 (e) f(n) 2(log n)s