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\[\int_{2}^{6} 2\pi x \sqrt{1-\left(\frac{9}{2}\left(9x-18\right)^{-\frac 12}\right)^2}\] \[2\pi \int_{2}^{6} x \sqrt{1-\frac{18}{4}\left( 9x-18\right)^{-1}}dx\] Where from here? I know...
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x=(y^2/9) +2
pls edit.
what do you want me to edit? The original equation was \[y=\sqrt{9x-18}\] or \[x=\frac{y^2}{9} +2\]
same thing
\[2\pi \int_{2}^{6} x\sqrt{1-\frac{1}{2(x-2)}} dx\]
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rotating about x-axis
I don't know how to get rid of the \[\sqrt ...\]
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