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How to evaluate$J(k) = \int_{0}^{1} \frac{\ln^2x\ln\left ( \frac{1-x}{1+x} \right ) }{(x-1)^2-k^2(x+1)^2}\text{d}x$

Solution of $x$ for $(e^{-x}) -x = 0$?

Should I assume $\log(x)$ to be $\log_e(x)$ or $\log_{10}(x)$?

If $\log_35=a$ and $\log_54=b$, what is $\log_{60}70$?

Solve $a^x = bx$ without graphing?

Prove that $\ln x \leq x - 1$

Why exp(x) is defined rather than proved in section 6.14 of Tom Apostol's calculus Vol 1

The limit of $\ln(1+\ln(2+\ln(3+...+\ln(n)))...)$

Proving limit with $\log(n!)$

Does logging infinitely converge?

What did Johann Bernoulli wrong in his proof of $\ln z=\ln (-z)$?

Find infimum or minimum of $\frac{\log_{a} b}{a-b+1}+\frac{\log_{b} c}{b-c+2}+\frac{\log_{c} a}{c-a+3}$

How do you solve $x^2 = \left(\frac 12\right)^x $?

What does $\lg x$ mean? is it $\log_2 x$ or $\log_{10} x$ in binary trees

How to solve an exponential and logarithmic system of equations?

Is there a way to insert Log base-something into Google Calculator?

No holomorphic logarithmn

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Why is $10\frac{\exp(\pi)-\log 3}{\log 2}$ almost an integer?

Find $n$ satisfying the equation $[\log_21]+[\log_22]+[\log_23]+\dots[\log_2n]=1538 $

How to evaluate$J(k) = \int_{0}^{1} \frac{\ln^2x\ln\left ( \frac{1-x}{1+x} \right ) }{(x-1)^2-k^2(x+1)^2}\text{d}x$

Solution of $x$ for $(e^{-x}) -x = 0$?

Should I assume $\log(x)$ to be $\log_e(x)$ or $\log_{10}(x)$?

If $\log_35=a$ and $\log_54=b$, what is $\log_{60}70$?

Solve $a^x = bx$ without graphing?

Prove that $\ln x \leq x - 1$

Why exp(x) is defined rather than proved in section 6.14 of Tom Apostol's calculus Vol 1

The limit of $\ln(1+\ln(2+\ln(3+...+\ln(n)))...)$

Proving limit with $\log(n!)$

Does logging infinitely converge?

What did Johann Bernoulli wrong in his proof of $\ln z=\ln (-z)$?

Find infimum or minimum of $\frac{\log_{a} b}{a-b+1}+\frac{\log_{b} c}{b-c+2}+\frac{\log_{c} a}{c-a+3}$

How do you solve $x^2 = \left(\frac 12\right)^x $?

What does $\lg x$ mean? is it $\log_2 x$ or $\log_{10} x$ in binary trees

How to solve an exponential and logarithmic system of equations?

Is there a way to insert Log base-something into Google Calculator?

No holomorphic logarithmn