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15
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A lower bound for the complex logarithm

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#complex-analysis #complex-numbers #logarithms
186
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How does this proof of $\ln(xy)= \ln(x)+ \ln(y) $ correctly apply the integral definition of $\ln(x)$?

Published on
#calculus #integration #definite-integrals #logarithms
242
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How to solve $x + 3^{x} = 4$ using Lambert W Function.

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#algebra-precalculus #logarithms #exponential-function #lambert-w
55
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Limit involving $\pi$ and the Fibonacci sequence.

Published on
#limits #logarithms #gcd-and-lcm #fibonacci-numbers #pi
57
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N order derivative limit of natural logarithm

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#limits #derivatives #logarithms #exponential-function
59
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I don't understand why it should be 1/2 when it is non negative

Published on
#logarithms
243
Views

Does anyone have good logarithmic integrals? And logarithmic integral identities?

Published on
#integration #definite-integrals #logarithms #harmonic-numbers
79
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Is there an intuitive reason natural logarithms arise in the analysis of randomized quicksort?

Published on
#algorithms #logarithms #computer-science #intuition #sorting
218
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If $f^{(n)}(0)=0$ for all $n$, do all derivatives of $\log f(x)$ tend to $\pm \infty$ as $x\to 0$?

Published on
#real-analysis #calculus #limits #logarithms
56
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Finding the value of $x$ when ${x\ln(x)=1}$ and ${x>0}$

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#logarithms
86
Views

How do I fit "diamond" ellipsis curve?

Published on
#logarithms #regression
436
Views

How can we find Lambert W solution to $\dfrac {x\ln x}{\ln x+1}=\dfrac{e}{2}$?

Published on
#algebra-precalculus #logarithms #lambert-w #transcendental-equations
74
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Asymptotic equation for $\sum_{k=1}^{n} \frac{\ln(k)^m}{k}$ for $m=1,2,3,4; n\gg0$?

Published on
#sequences-and-series #logarithms #asymptotics
119
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What does graphical solution really mean?

Published on
#logarithms #graphing-functions #exponentiation
836
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How to approach this tricky log problem

Published on
#calculus #logarithms #elementary-functions

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