Use cylindrical coordinates to find the volume of the solid that the cylinder $r = 3 \cos \theta$ cuts out of the sphere of radius 3 centered at the origin.

Name: Use cylindrical coordinates to find the volume of the solid that the cylinder $r = 3 \cos \theta$ cuts out of the sphere of radius 3 centered at the origin.
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The Answer of Use cylindrical coordinates to find the volume of the solid that the cylinder $r = 3 \cos \theta$ cuts out of the sphere of radius 3 centered at the origin.

Use Cylindrical Coordinates to Find the Volume of the Solid r=3cos⁡θr = 3 \cos \thetar=3cosθ

Use Cylindrical Coordinates to Find the Volume of the Solid $r = 3 \cos \theta$