Recent questions tagged logarithmic-function

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How the slowness and the fastness of any algorithm depends ?Is (n/logn) is slower than log(logn) ?
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In coremen it is given that$\log^kn$=$(\log n)^k$$\log\log n$ is not equal to $\log^2n$ i understood it with exampleplease correct me if I am wrong .
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How to find log n base2+ log n base 3+ log n base4+........log n base n?
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Consider the following functions:$f1=n^{\log n}$$f2=2^n$$f3=2^{\sqrt{n}}$Which of the following is true with regard to asymptotic growth?A. $f1\leq f3\leq f2$B. $f3\leq f...
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Arrange the following functions in asymptotically increasing orderf1(n) = n0.999999 log nf2(n) = 10000000nPlease explain your solution. Thanks
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N log (N2)N1.5which will grow faster
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log(log*n) and log*(logn)Which function is in order of other??
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13
Is n^2 2^(3log base 2 n) = theta (n^5).
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what is difference between log*log n and log(log*n)?
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Big oh estimate forf(x)=(x+1)log($x^2 +1$)+3$x^2$ is given as1.O(xlogx)2.O($x^2$)3.O($x^3$)4O($x^2$logx)
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It is given in CLRS book chapter 3, page no. 56 that lg^k(n) = (lg n)^k. Can somebody please give me an example or check if my example is correct? Shoudn't lg^k(n) be { l...
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What is the difference between $\log^m n$ and $(\log n)^m.$ Can anyone explain?
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Arrange the following functions in ascending order according to their order of growths.$$\begin{align}f_1 &= 100000 \cdot n\\[1em]f_2 &= \frac1{30} \cdot n^2\\[1em]f_3 &=...
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I have an equation $X\log(X)=\log N$. Can anybody solve for $X$ from this equation?
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1 votes
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which of the following is correct?
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