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0. Let f is a total function from N to N and that f' = O(p) for some polynomial function p. When C and D are constants, then for every n
f(n) < Cp(n) + D
f(n) ≥ Cp(n) + D
f(n) ≥ Dp(n) + C
f(n) ≤ Dp(n) + C
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