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Ok: Text replacement - "" to ""

2024-10-22T01:32:56Z

Text replacement - "</tex>" to "</math>"

2024-10-22T00:40:24Z

Text replacement - "<tex>" to "<math>"

2009-05-20T01:24:59Z

2009-02-16T00:06:34Z

← Older revision		Revision as of 02:06, 16 February 2009
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	\int_{A}r\left(\frac{r}{R}\tau_{max}\right)dA \\		\int_{A}r\left(\frac{r}{R}\tau_{max}\right)dA \\
	\nonumber & = & \frac{\tau_{max}}{R}\int_{A}r^{2}dA =		\nonumber & = & \frac{\tau_{max}}{R}\int_{A}r^{2}dA =
	\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{2}r{dr}{d\phi}		\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{2}r{dr}{d\phi} =
	=
	\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{3}{dr}{d\phi} \\		\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{3}{dr}{d\phi} \\
	\nonumber & = &		\nonumber & = &
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	\frac{\tau_{max}}{R}\times{J}		\frac{\tau_{max}}{R}\times{J}
	\end{eqnarray}		\end{eqnarray}

	</tex>		</tex>

2009-02-16T00:04:47Z

← Older revision		Revision as of 02:04, 16 February 2009
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	\| text3 = y}}		\| text3 = y}}


			== LaTeX Equation Array ==
	<tex>		<tex>
	T = \int_{A}r(\tau{dA})=		\begin{eqnarray}
	\int_{A}r\left(\frac{r}{R}\tau_{max}\right)dA		\nonumber T & = & \int_{A}r(\tau{dA})=
	& = & \frac{\tau_{max}}{R}\int_{A}r^{2}dA =		\int_{A}r\left(\frac{r}{R}\tau_{max}\right)dA \\
			\nonumber & = & \frac{\tau_{max}}{R}\int_{A}r^{2}dA =
	\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{2}r{dr}{d\phi}		\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{2}r{dr}{d\phi}
	=		=
	\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{3}{dr}{d\phi}		\frac{\tau_{max}}{R}\int_{0}^{2\pi}\!\int_{0}^{R}r^{3}{dr}{d\phi} \\
	=& =		\nonumber & = &
	\frac{\tau_{max}}{R}\int_{0}^{2\pi}\left[\frac{r^4}{4}\right]_{r=0}^{r=R}{d\phi}		\frac{\tau_{max}}{R}\int_{0}^{2\pi}\left[\frac{r^4}{4}\right]_{r=0}^{r=R}{d\phi}
	= \frac{\tau_{max}}{R}\int_{0}^{2\pi}\frac{R^4}{4}{d\phi}		= \frac{\tau_{max}}{R}\int_{0}^{2\pi}\frac{R^4}{4}{d\phi} \\
	& = &		\nonumber & = &
	\frac{\tau_{max}}{R}\left[\frac{R^4}{4}\phi\right]_{\phi=0}^{\phi=2\pi}		\frac{\tau_{max}}{R}\left[\frac{R^4}{4}\phi\right]_{\phi=0}^{\phi=2\pi}
	= \frac{\tau_{max}}{R}\times\frac{\pi{R}^4}{2} =		= \frac{\tau_{max}}{R}\times\frac{\pi{R}^4}{2} =
	\frac{\tau_{max}}{R}\times{J}		\frac{\tau_{max}}{R}\times{J}
			\end{eqnarray}

	</tex>		</tex>

2009-02-16T00:03:57Z

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 | text2 = x
 | text3 = y}}
 [[Category:Software/Calculi]]

2009-02-04T05:03:34Z

2009-02-04T05:01:54Z

2009-02-04T05:01:08Z

2008-10-10T00:28:43Z

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[[Category:Software/Calculi]]