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*Image* ...
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*Image* *Image* ...
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*Image* ...
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( *Image* ...
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*Image* ...
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\int_{0}^{1}\frac{\log_{e}(1+x)}{1+x^2} ...
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evaluate *Image* answer given is π2. ...
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{} is fractional func [] is GIF | |is mod *Image* 5. ∫(0 to x)ex-[x]d{x} 6. ∫(0 to 4){ x }dx 7.∫(-5 to 5)min({x+1},{x-1})dx ...
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consider the integrals *Image* let I be the greatest among them. prove that I=I4 ...
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\hspace{-16}(1)\;\; \bf{\int_{-\pi}^{\pi}\left(\sum_{k=1}^{2013}\sin (kx)\right)^2dx}$\\\\\\ $(2)\;\; \bf{\int_{-\pi}^{\pi}\left(\sum_{k=1}^{2013}\cos (kx)\right)^2dx}$\\\\\\ ...
replied2014-08-08 11:08:22
replied2014-08-07 07:34:06
replied2014-07-25 20:01:09
replied2014-07-18 01:37:00
replied2014-08-04 08:36:02
asked2014-08-03 22:45:38