The Definite Integral

Covers the boundedness of the function in terms of the greatest lower bound and the least upper bound. Defines upper and lower integrals of functions and shows that if they are equal, the function f is then integrable over the interval of the curve. Derives the definite integral by summing increasingly smaller rectangular polygons.

More in Calculus Series

  1. A Function Is a Mapping 1966
  2. Area under a curve 1966
  3. Newton's Method 1966
  4. The Definite Integral 1966
  5. Continuity of Mappings 1967
  6. Infinite Acres 1967
  7. Limit 1967
  8. The Definite Integral As A Limit 1967
  9. Volume By Shells 1967
  10. Volume of a Solid of Revolution 1967
  11. What Is Area? 1967
  12. I Maximize 1968
  13. The Theorem of the Mean 1968

Related films

Sources

  1. 16mm Filmography (legacy record) — title, year, creator, length, format, color, description, catalog record