Question: Consider the functions f(n) = n! and g(n) = 2^n. Select all that apply. f(n) = Ohm(g(n)) f(n) = theta (g(n)) f(n) = O (g(n))

Consider the functions f(n) = n! and g(n) = 2^n. Select all that apply. f(n) = Ohm(g(n)) f(n) = theta (g(n)) f(n) = O (g(n)) Consider the functions f(n) = 3^n and g(n) = 2^n. Which of the following is true? f(n) = o (g (n)) none of these f(n) = omega(g(n)) f(n) = theta(g(n)) Consider two functions f(n) = log n and g (n) = 2^n. Which of the following is true? none of these f(n) = theta(g(n)) f(n) = o (g(n)) f(n) = omega(g(n)) Consider the following two functions: f(n) = log n and g(n) = log^2 n. Select all that apply. f(n) = O (g(n)) f(n) = theta(g(n)) f(n) = Ohm(g(n))

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