Lecture Description
In this lecture, Lee continues his explanation of the fundamental theorem of calculus. He believes that the understanding of this theorem has been declining and strongly feels that students should know exactly why they can find areas under the graph by the definite integral.
NOTE: A(x) is one of the antiderivatives f(x) and F(x) is any antiderivatives of f(x). There are a few mistakes towards the end of the video.
Course Index
- The Fundamental Theorem of Calculus
- The Fundamental Theorem of Calculus II
- Leibniz's Quest for Pi
- Leibniz's Quest for Pi II
- Leibniz's Quest for Pi III
- Wallis' Product I: Integrating sin Raised to the nth Power
- Wallis' Product II: Using the Reduction Formula
- Wallis' Product III: Taking the Limit
- Wallis' Product IV: Taking the Limit
- In Search for the Orbit
- Kepler's Laws: Preliminaries I
- Kepler's Laws: Preliminaries II
- Kepler's First Law I
- Kepler's First Law II
- Kepler's Second Law
- Kepler's Third Law
- Hyperbolic Functions: Definitions and Graph of cosh(x)
- Hyperbolic Functions: Graph of sinh(x)
- Hyperbolic Functions: Derivatives
- The Catenary Problem
Course Description
Comments
There are no comments.
Be the first to post one.
Posting Comment...