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Volume of the region bounded by y=e^(x-4), y=0, x=4, x=5. Rotated around x-axis.
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I like these problems, but I like it even more when @ganeshie8 explains it :)
Volume of revolution about x-axis of the area bounded by curve y=f(x) , the x-axis and the ordinates x=a,x=b is\[\int\limits_{a}^{b} \pi y ^{2}dx\]
so here y=e^(x-4),a=4,b=5 so \[volume=\int\limits_{4}^{5}\pi [e ^{(x-4)}]^{2} dx\]
now you can easily find the volume by integrating the above equation.
Thanks! :D All the bounds and limits threw me off =/
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you're welcome...:)
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