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- Chapter 6. Polar Form of Complex Numbers
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Classroom Contents
The Taylor Series, Complex Numbers, and Simple Harmonic Motion - Lecture 16
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- 1 - Chapter 1. Derive Taylor Series of a Function, f as [Σ (0, ∞)fnxn/n!]
- 2 - Chapter 2. Examples of Functions with Invalid Taylor Series
- 3 - Chapter 3. Taylor Series for Popular Functions(cos x, ex,etc)
- 4 - Chapter 4. Derive Trigonometric Functions from Exponential Functions
- 5 - Chapter 5. Properties of Complex Numbers
- 6 - Chapter 6. Polar Form of Complex Numbers
- 7 - Chapter 7. Simple Harmonic Motions
- 8 - Chapter 8. Law of Conservation of Energy and Harmonic Motion Due to Torque
