Questions in definite-integral

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$\int_{0}^{\pi }{x\sin x\,dx=}$
If $\int_{-a}^{a}{\sqrt{\frac{a-x}{a+x}}\,dx=k\pi ,}$ then $k=$
If $\int_{0}^{2a}{f(x)\,dx=2\int_{0}^{a}{f(x)\,dx,}}$ then
If $I=\int_{0}^{\pi /4}{\,{{\sin }^{2}}x\,dx}$and$J=\int_{0}^{\pi /4}{{{\cos }^{2}}x\,dx,}$ then $I=$
The value of $\int_{1}^{5}{(|x-3|+|1-x|)\,dx}$ is
The value of $\int_{2}^{3}{\frac{\sqrt{x}}{\sqrt{5-x}+\sqrt{x}}}\,dx$ is
The value of $\int_{0}^{\pi }{{{e}^{{{\cos }^{2}}x}}{{\cos }^{5}}3x}\,dx$ is
$\int_{0}^{\pi /2}{\frac{1}{1+\sqrt{\tan x}}}\,dx=$
The value of $\int_{-1}^{1}{\frac{\sin x-{{x}^{2}}}{3-|x|}\,dx}$ is
$\int_{-1}^{1}{{{\sin }^{11}}x\,dx}$ is equal to

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