definite-integral

Related Questions

• If the ordinate $x=a$ divides the area bounded by the curve $y=\left( 1+\frac{8}{{{x}^{2}}} \right)\,,$ $x-$axis and the ordinates $x=2,$ $x=4$ into two equal parts, then $a=$

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• If $P=\int_{0}^{3\pi }{f({{\cos }^{2}}x)dx}\,\,\text{and}\,\,Q=\int_{0}^{\pi }{f({{\cos }^{2}}x)dx}$, then

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• Let y be the function which passes through (1, 2) having slope $(2x+1)$. The area bounded between the curve and x-axis is

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• If $g(x)=\int_{0}^{x}{{{\cos }^{4}}t\,dt,}$ then $g(x+\pi )$ equals

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• $\underset{n\to \infty }{\mathop{\lim }}\,{{\left[ \frac{n!}{{{n}^{n}}} \right]}^{1/n}}$ equals

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