Volume By Shells
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Shows by animation how the volume of a solid of revolution is derived. Uses the method of summing successive cylindrical shells with decreasing thickness. Demonstrates that after successive approximations, the solution will approach a definite integral.
More in Calculus Series
- A Function Is a Mapping 1966
- Area under a curve 1966
- Newton's Method 1966
- The Definite Integral 1966
- Continuity of Mappings 1967
- Infinite Acres 1967
- Limit 1967
- The Definite Integral As A Limit 1967
- Volume By Shells 1967
- Volume of a Solid of Revolution 1967
- What Is Area? 1967
- I Maximize 1968
- The Theorem of the Mean 1968
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