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For what value of $x$ is $x^b = a^x$

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#elementary-number-theory #logarithms #lambert-w
193
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Holomorphic logarithm of a never-zero holomorphic function on balls in $\mathbb C^n$

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#logarithms #holomorphic-functions #several-complex-variables
142
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Solution for $\log_{3}(2x+5) = [\log_{9}(4x+1)]^2$

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#logarithms
39
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finding a constant with log and a cubic polynomial to find upper bounding function

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#inequality #polynomials #logarithms
123
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Mistake in this calculation of limits

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#limits #discrete-mathematics #logarithms #limits-without-lhopital
245
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Big-Oh Notation Proofs

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#discrete-mathematics #logarithms #asymptotics #computer-science #education
125
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Logarithm power law discrepancy

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#logarithms
22
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How can I prove that for any $ \epsilon > 0$ exists: $\log_a(n) \le cn^\epsilon$?

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#inequality #logarithms
329
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How to solve with Lambert $W$

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#logarithms #lambert-w
1.7k
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Is this true or false?: $\log(f(n)) = o(\log(g(n))) \implies f(n) = o(g(n))$?

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#limits #logarithms
1.6k
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How to manually calculate/approximate a specific value of the Lambert W function

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#logarithms #lambert-w
39
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$\lim_{N\to\infty}\sum_{i=1}^N \frac{\log_e^i}{i} /(\log_e^N)^2 $ =

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#limits #summation #logarithms
121
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Prove or disprove that $(b-a)^2(\log(b)-\log(a))^{-2}\ge ab$ for all $a,b>0$

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#calculus #real-analysis #analysis #inequality #logarithms
1k
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$\ln(x) -\ln(y) = kt$, make x the subject.

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#logarithms #exponential-function #exponentiation #euler-mascheroni-constant
3k
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How to solve equations when logarithm is the exponent?

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#logarithms

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