Question

Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the curve $y = e^x + 1$, on the left by the line $x = 0$, on the right by the line $x = 1$, and below by the line the $y = 0$ about the $x$-axis. The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume. $y = e^x + 1$ For a dynamic 3d look at the solid, click here (This will open a new window.) Part 1. Setup the integral that represents the volume of the solid of revolution described above..

          Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the curve $y = e^x + 1$, on the left by the line $x = 0$, on the right by the line $x = 1$, and below by the line the $y = 0$ about the $x$-axis.
The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume.
$y = e^x + 1$
For a dynamic 3d look at the solid, click here
(This will open a new window.)
Part 1.
Setup the integral that represents the volume of the solid of revolution described above..

Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the curve y = e^x + 1, on the left by the line x = 0, on the right by the line x = 1, and below by the line the y = 0 about the x-axis.
The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume.
y = e^x + 1
For a dynamic 3d look at the solid, click here
(This will open a new window.)
Part 1.
Setup the integral that represents the volume of the solid of revolution described above..

Added by Matthew J.

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