Question: [10] Show that f(n) = O(f(n)); c O(f(n)) = O(f(n)) if c is a constant; O(f(n) + O(f(n)) = O(f(n)); O(O(f(n))) = O(f(n)); O(f(n))O(g(n))

[10] Show that f(n) = O(f(n)); c · O(f(n)) = O(f(n)) if c is a constant; O(f(n) + O(f(n)) = O(f(n)); O(O(f(n))) = O(f(n));

O(f(n))O(g(n)) = O(f(n)g(n)); O(f(n)g(n)) = f(n)O(g(n)).

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