Lecture | Sections | Topics |
---|---|---|
1 | 3.1 | Indeterminate Forms |
2 | 3.2 | Convergent and Divergent Series |
3-4 | 3.3 | Series of Positive Terms |
5-6 | 3.4 | Series of Positive and Negative Terms |
7 | 3.5 | Power series |
8 | 3.6 | Taylor series |
9 | 3.7 | Taylor series with remainder |
10 | 3.8 | Differentiation and Integration of Series |
11 | 3.9 | Validity of Taylor Expansions and Computations with Series |
12 | 3.10 | Algebraic Operation with Series |
13-14 | 3.11 | Uniform Convergence: Sequences of Functions |
15 | 3.12 | Uniform Convergence of Series |
16 | 3.13 | Integration and Differentiation of Power series |
17-18 | 3.15 | Complex Functions: Complex Series |
19-21 | 6.1-6.31td> | Fourier Series, Half-range Expansions, Expansions on Other Intervals |
22-24 | 6.4 | Convergence Theorem. Differentiation and Integration of Fourier Series. |
25-26 | 6.5 | The Complex Form of Fourier Series |
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