Discrete Math Quiz
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Consider functions f1(n)=nlog⁡32f_1(n) = n^{\log_3 2} and f2(n)=2log⁡2nf_2(n) = 2^{\log_2 n}. If we define f3(n)=f1(n)⋅f2(n)f_3(n) = f_1(n) \cdot f_2(n), which asymptotic bound correctly characterizes f3(n)f_3(n)?
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