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flexbooks.ck12.org Find the volume of the solid of revolution: (Round to the nearest whole number.)

flexbooks.ck1212.org\newlineFind the volume of the solid of revolution:\newline(Round to the nearest whole number.)

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Full solution

Q. flexbooks.ck1212.org\newlineFind the volume of the solid of revolution:\newline(Round to the nearest whole number.)
  1. Identify Function and Axis: Identify the function and the axis of revolution. Without specific details, let's assume we're revolving a function f(x)f(x) around the xx-axis from x=ax=a to x=bx=b.
  2. Set Up Integral: Set up the integral for the volume using the disk method, V=π∫ab(f(x))2 dxV = \pi\int_{a}^{b} (f(x))^2 \, dx.
  3. Need Specific Function: Since we don't have the actual function, we can't proceed with the calculation. We need the specific function and limits of integration to continue.

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