List questions from logarithms

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Non-linear second order ODE

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Inequality - Logarithm of the Sum of Exponentials

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Solving $ \ln(x^9) \cdot \ln(x^6)=3 $

Published on 26 Sep 2018 - 10:00

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Logarithm Identity

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Simply this expression $\frac{\log_a(\log_b(a))}{\log_b(\log_a(b))}$

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Notation for Logarithms.

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Simplify $x^\frac{1}{(\log_a x)}$

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Non-linear first order ODE with auxiliary variable

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How to show that $1/2^{100\log(n)}$ and $e^{-100\log(2) \log(n)}$ are equal?

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solve the equation of $\log(\frac{x}{2})=\frac{2}{\log x}$

Published on 28 Sep 2018 - 2:07

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Solving $\ln y = 3t + 8$ for $y$

Published on 28 Sep 2018 - 23:13

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Express $\log\sqrt[4]{\frac{x^9}{y^4z^3}}$ in the form $a \log x + b \log y + c \log z$

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Two different ways of substitution leads to two different results for $\int\frac{x\ln x^2+1}{x^2+1}dx$, how's that?

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How does this change of log happen?

Published on 29 Sep 2018 - 23:00

List Question

Solve $\log_2 \frac {18+x}x=2$ for $x$.

Non-linear second order ODE

Inequality - Logarithm of the Sum of Exponentials

Solving $ \ln(x^9) \cdot \ln(x^6)=3 $

Logarithm Identity

Simply this expression $\frac{\log_a(\log_b(a))}{\log_b(\log_a(b))}$

Notation for Logarithms.

Simplify $x^\frac{1}{(\log_a x)}$

Non-linear first order ODE with auxiliary variable

How to show that $1/2^{100\log(n)}$ and $e^{-100\log(2) \log(n)}$ are equal?

solve the equation of $\log(\frac{x}{2})=\frac{2}{\log x}$

Solving $\ln y = 3t + 8$ for $y$

Express $\log\sqrt[4]{\frac{x^9}{y^4z^3}}$ in the form $a \log x + b \log y + c \log z$

Two different ways of substitution leads to two different results for $\int\frac{x\ln x^2+1}{x^2+1}dx$, how's that?

How does this change of log happen?

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