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Follow the steps to compute the volume of the solid obtained by rotating the region bounded by$\newline$$$x=0, \quad y=1, \quad \text { and } \quad x=y^{7}$$$\newline$about the line $y=1$ using the method of disks or washers.$\newline$a. Using the method of disks or washers, set up the integral.$\newline$$$V=\int_{a}^{b}$$$\newline$with $a=$$\newline$and $b=$