Question: 3. (6 points) A function f is polynomially bounded if there exists a polynomial p() and an integer N such that for all integers n>N

3. (6 points) A function f is polynomially bounded if there exists a polynomial p() and an integer N such that for all

3. (6 points) A function f is polynomially bounded if there exists a polynomial p() and an integer N such that for all integers n>N it holds that f(n)

N it holds that f(n)N,f(n)

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