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volume of the solid under the curve y = 6e^(-x^2)
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\[6\int\limits_{}^{}e ^{-x ^{2}}dx\]
need to find where y=0
I think I can use + and - 3
how is there a "solid" under a curve?
find the area, then multiply pi(f(x)^2
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is this a solid of revolution? revolved around what axis?
volume of the solid generated by revolving the region under the curve y = 6e-x2 in the first quadrant about the y-axis.
so it has to go from 0 to around 3.
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