T, Th 11-12:15
Robertson 116
T, W 3-5
| Lecture Description | File |
|---|---|
| Lecture 1: Introduction, Coordinates, & Vectors | |
| Lecture 2: Dot and Cross Products | |
| Lecture 3: Lines and Planes | |
| Lecture 4: Quadric Surfaces | |
| Lecture 5: Vector Valued Functions | |
| Lecture 6: Arc Length | |
| Lecture 7: Functions of 2 Variables | |
| Lecture 8: Partial Derivatives | |
| Lecture 9: Tangent Planes | |
| Lecture 10: Chain Rule | |
| Lecture 11: Directional Derivatives | |
| Lecture 12: Maxima & Minima | |
| Lecture 13: Langrage Multiplies | |
| Lecture 14: Multiple Integrals | |
| Lecture 15: General Regions & Polar Coordinates | |
| Lecture 16: Polar Coordinates & Change of Variables | |
| Lecture 17: Change of Variables & Triple Integrals I | |
| Lecture 18: Triple Integrals II & Spherical Coordinates | |
| Lecture 19: Spherical Coordinates & Vector Fields | |
| Lecture 20: Line Integrals | |
| Lecture 21: Fundamental Theorem of Line Integals | |
| Lecture 22: Green's Theorem | |
| Lecture 23: Curl and Divergence | |
| Lecture 24: Surface Integrals | |
| Lecture 25: Stokes' Theorem | |
| Lecture 26: Examples | |
| Lecture 27: Divergence Theorem | |
| Lecture 28: Review |