List questions from logarithms

Published on 15 Sep 2018 - 0:28

39

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How to simplify derivative of power of logarithm of function?

Published on 15 Sep 2018 - 13:44

408

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Solution for Simultaneous Logarithmic Equations

Published on 01 Apr 2026 - 20:20

382

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Simplifying $ \log_{e^2}(e^{4a}+ae^{4a}) $

Published on 16 Sep 2018 - 1:24

74

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Nonlinear system of two equations with logarithms

Published on 27 Mar 2026 - 6:09

103

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Is it known that $\sum_{i=1}^\infty \frac{if\;(i \pmod n=0)\;then\;(1-n)\;else\;(1)}{i}=log(n)$?

Published on 16 Sep 2018 - 20:35

44

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Solve for x in this (A.P) ifl

Published on 25 Mar 2026 - 17:37

159

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How to solve $x^x=8$ and prove that it has one and only one irrational root

Published on 28 Mar 2026 - 2:04

110

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Solving x^y=y^x with change of base of logarithm

Published on 17 Sep 2018 - 21:15

57

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Putting y in function of x on $x^y = y^x$ using logarithmics

Published on 28 Mar 2026 - 2:48

824

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Sort those 3 logarithmic values without using calculator

Published on 18 Sep 2018 - 6:07

93

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Evaluating a logarithm.

Published on 18 Sep 2018 - 21:54

158

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Approximating $\log(1+\exp(z))$ when $z$ is complex

Published on 25 Mar 2026 - 9:31

1k

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Find minimum of $ [ x^{(\ln y-\ln z)} + y^{(\ln z-\ln x )} + z^{(\ln x-\ln y)} ]$

Published on 25 Mar 2026 - 4:43

2.7k

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Given that $\log_ab$ = $\log_ba$, and that $a,b \ne 1$ and $a \ne b$, find $b$ in terms of $a$.

Published on 20 Sep 2018 - 16:42

List Question

Proof of $lg(lg(n)) = lgn - 1$

How to simplify derivative of power of logarithm of function?

Solution for Simultaneous Logarithmic Equations

Simplifying $ \log_{e^2}(e^{4a}+ae^{4a}) $

Nonlinear system of two equations with logarithms

Is it known that $\sum_{i=1}^\infty \frac{if\;(i \pmod n=0)\;then\;(1-n)\;else\;(1)}{i}=log(n)$?

Solve for x in this (A.P) ifl

How to solve $x^x=8$ and prove that it has one and only one irrational root

Solving x^y=y^x with change of base of logarithm

Putting y in function of x on $x^y = y^x$ using logarithmics

Sort those 3 logarithmic values without using calculator

Evaluating a logarithm.

Approximating $\log(1+\exp(z))$ when $z$ is complex

Find minimum of $ [ x^{(\ln y-\ln z)} + y^{(\ln z-\ln x )} + z^{(\ln x-\ln y)} ]$

Given that $\log_ab$ = $\log_ba$, and that $a,b \ne 1$ and $a \ne b$, find $b$ in terms of $a$.

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