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(Solved): 8) Complexity Comparison: - \( n^{\sqrt{ } n}: 2^{n}: n^{3 / 2}: n \log n: n^{\log n} \) - \( 3 n^{ ...
8) Complexity Comparison: - \( n^{\sqrt{ } n}: 2^{n}: n^{3 / 2}: n \log n: n^{\log n} \) - \( 3 n^{v n}: 2^{v n \log n} \) Show asymptotic comparison between \( f(n) \) and \( g(n) \) \( \mathrm{f}(\mathrm{n})=\mathrm{n}^{3} 0<\mathrm{n}<10,000 \) \( =\mathrm{n}^{2} \quad \mathrm{n}>=10,000 \) \[ \begin{aligned} \mathrm{g}(\mathrm{n}) &=\mathrm{n} \quad 0<\mathrm{n}<100 \\ &=\mathrm{n}^{3} \quad \mathrm{n}>=100 \end{aligned} \]
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Given, nn:2n:n32:nlog?n:nlog?n Take the log and compare terms nlog?n:nlog?2:32log?n:log?n+log?(log?n):log?n.log?n put n=100 10×2log?10:100log?2:32×2lo
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