Rotational Volume - spherical cap, solids, and napkin ring problems | Physics Forums
Imagine you have a sphere and a giant drill press. You drill a large cylindrical hole right through the center of the sphere. The ring that remains is exactly 6.00 inches high.
SOLVED: A hole is cut through the center of a sphere of radius 1.2. The height of the remaining spherical ring is 1.8 7.89023 2. 4.84905 3. 3.05363 3.70597 5. 5.65165 Find the volume of the ring: 7.05878 6.70882 8. 10.306 4.44518 10. 2.4827
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A spherical ring is the solid remains after drilling a hole through the center of a solid sphere. If the sphere has radius (a) and the ring has height (h), prove the
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Shown below is a spherical ring A spherical ring is a sphere with a cylindrical hole drilled through it in such a way that the centres of the cylindrical hole and the
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