Sections |
Comments/Topics |
|
Lecture 1         |
4.8 |
Antiderivatives |
Lecture 2 |
5.1 |
Area and estimating with finite sums |
Lecture 3 |
5.2 |
Sigma notation and limits of finite sums |
Lecture 4 |
5.3 |
The definite integral |
Lecture 5 |
5.4 |
The Fundamental Theorem of Calculus |
Lecture 6 |
5.5 |
Indefinite integrals and the substitution method |
Lecture 7 |
5.6 |
Substitution and area between curves |
Lecture 8 |
6.1 |
Volumes using cross sections |
Lecture 9 |
6.2 |
Volumes using cylindrical shells |
Lecture 10 |
6.3 |
Arc length |
Lecture 11 |
6.4 |
Areas of surfaces of revolution |
Lecture 12 |
6.5 |
Work and fluid forces |
Lecture 13 |
6.6 |
Moments and centers of mass |
Lecture 14 |
7.1 |
The logarithm defined as an integral |
Lecture 15 |
7.2 |
Exponential change and separable differential equations |
Lecture 16 |
8.1, 8.2 |
Review, Integration by parts |
Lecture 17 |
8.3 |
Trigonometric integrals |
Lecture 18 |
8.4 |
Trigonometric substitutions |
Lecture 19 |
8.5 |
Integrations of rational functions by partial fractions |
Lecture 20 |
8.7 |
Numerical integration |
Lecture 21 |
8.8 |
Improper integrals |
Lecture 22 |
11.1 |
Parametrization of plane curves |
Lecture 23 |
11.2 |
Calculus with parametric curves |
Lecture 24 |
11.3 & 11.4 & 11.5   | Polar coordinates |
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