Suppose g(n) 2 1 for all n, and that f(n) = g(n) +L, for some constant L and all n. Prove that f(n) = (g(n)) Prove or disprove: if f(n) = (g(n)) and f(n) 2 1 and log(g(n)) 2 1 for sufficiently large n, then log(f(n)) = O(log(g(n)))