definite-integral

Related Questions

• If $F(x)=\frac{1}{{{x}^{2}}}\int_{4}^{x}{(4{{t}^{2}}-2{F}'(t))\,dt,}$ then ${F}'(4)$ equals

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• $\int_{0}^{2\pi }{\,\,(\sin x+\cos x)\,dx=}$

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• The area bounded by the curves ${{y}^{2}}-x=0$ and $y-{{x}^{2}}=0$ is

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• $\int_{-\pi /2}^{\pi /2}{{{\sin }^{2}}x\,dx=}$

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• The derivative of $F(x)=\int_{{{x}^{2}}}^{{{x}^{3}}}{\frac{1}{\log t}\,dt}$, $(x>0)$ is

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