| Lecture | Content |
|---|---|
| 1 - Aug 31 | Introduction: Definite Integrals as a limit of sums (Section 5.3) Presentation |
| 2 - Sep 2 | Applications of integration to area (Section 5.6) Presentation |
| 3 - Sep 3 | Applications of integration to volume (Section 6.1) Presentation |
| 4 - Sep 7 | Applications of integration to surface area (Section 6.3) Presentation |
| 5 - Sep 9 | Applications of integration to surface area (cont.) (Section 6.4) |
| 6 - Sep 10 | Improper integrals (Section 8.8) |
| Sep 14 (Mon) - Holiday. | |
| 7 - Sep 16 | Improper integrals (cont.): examples (Section 8.8) |
| 8 - Sep 17 | Functions of several variables: Limits and continuity (Sections 14.1-14.2) |
| 9 - Sep 21 | Partial derivatives (Section 14.3) |
| 10 - Sep 23 | Differentiability and chain rule (Section 14.4) |
| 11 - Sep 24 | Mixed partial derivatives (Sections 14.3-14.4) |
| 12 - Sep 28 | Local maxima and minima for function of two variables (Section 14.7) |
| 13 - Sep 30 | Second derivative test, saddle points (Section 14.7) |
| 14 - Oct 1 | Lagrange multipliers (Section 14.8) |
| Final Exam : 9AM-11AM, Oct 3, 2026(Saturday). | |