definite-integral

Related Questions

• $\int_{\,0}^{\,\infty }{\frac{x\ln x\,dx}{{{(1+{{x}^{2}})}^{2}}}}$ is equal to

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• $\int_{0}^{\pi /2}{{{\cos }^{2}}x\,dx=}$

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• The value of $\int_{\,-2}^{\,2}{\left[ p\ln \left( \frac{1+x}{1-x} \right)+q\ln {{\left( \frac{1-x}{1+x} \right)}^{-2}}+r \right]\,dx}$ depends on

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• If $f(t)=\int_{\,-t}^{\,t}{\frac{dx}{1+{{x}^{2}}},}$ then ${f}'(1)$ is

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• $\int_{-\pi /2}^{\pi /2}{\log \left( \frac{2-\sin \theta }{2+\sin \theta } \right)\,d\theta =}$

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