How do you find the volume of a solid of revolution using the disk method?
Answer 1
To find the volume of a solid of revolution using the disk method, integrate the area of circular disks perpendicular to the axis of rotation. For a function y=f(x) rotated around the x-axis from x=a to x=b, the volume V is given by V = π∫[a to b] (f(x))^2 dx.
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