Question

Finding the volume of a solid of revolution (disk method) Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the line y = ?/4, on the left by the line x = 0, on the right by the curve x = sec(y), and below by the line y = 0 about the y-axis. The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume. Part 1. Setup the integral that represents the volume of the solid of revolution described above.. Part 2. The volume of the solid is units cubed. NOTE: Type an exact value without using decimals.

          Finding the volume of a solid of revolution (disk method)

Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the line y = ?/4, on the left by the line x = 0, on the right by the curve x = sec(y), and below by the line y = 0 about the y-axis.

The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume.

Part 1.

Setup the integral that represents the volume of the solid of revolution described above..

Part 2.

The volume of the solid is units cubed.

NOTE: Type an exact value without using decimals.

Finding the volume of a solid of revolution (disk method)

Using the disk method, determine the volume of a solid formed by revolving the region bounded above by the line y = ?/4, on the left by the line x = 0, on the right by the curve x = sec(y), and below by the line y = 0 about the y-axis.

The 2d picture below may help in determining the radius of the disk used in setting up the integral for the volume.

Part 1.

Setup the integral that represents the volume of the solid of revolution described above..

Part 2.

The volume of the solid is units cubed.

NOTE: Type an exact value without using decimals.

Added by Andr-S R.

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