Email: [email protected]
Office Hours: Mon 11:15am-1pm, Wed 3:30-4:45pm
Office Location: Math 218
Weekly Work
For each week of class, we will have a Weekly Work assignment worth 10 points. For most weeks, your weekly work grade will be based on an in-class quiz, held on Friday (unless otherwise announced in class). The topics for upcoming quizzes will posted here.
Quizzes cannot be made up, but if know ahead of time that you will be missing class, you can email me to set up a time to take the quiz early in my office. Your two lowest weekly work (quiz) scores will be dropped at the end of the semester, so missing one or two quizzes should not impact your grade.
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Important! Starting next week (Week 6), 4 out of 10 points on the Weekly Work will be for attendance for each day of class, excluding recitation.Â
| Quiz Topics | Notes | |
|---|---|---|
| Week 1 | 3D coordinates, vectors | |
| Week 2 | Dot product, orthogonality, angles between vectors | |
| Week 3 | Lines and planes | See examples here and here, with solutions |
| Week 4 | Exam 1 review (due Sun, Feb 9th) | Instructions here, submit on Canvas |
| Week 5 | Exam 1 revisions (due Wed, Feb 19th) | Instructions here, submit on Canvas |
| Week 6 | Limits, partial derivatives, tangent planes | |
| Week 7 | Directional derivatives, the gradient vector, local max & min | |
| Week 8 | Double integrals | Group quiz |
| Week 9 | Exam 2 revisions (due Fri, Mar 21st) | Instructions here, submit on Canvas |
| Week 10 | Take home quiz (due Mon, Mar 31st) | Submit on Canvas |
| Week 11 | Triple integrals in cylindrical/spherical, change of variables | |
| Week 12 | Exam 3 review (due Sun, Apr 13th) | Instructions here, submit on Canvas |
| Week 13 | Exam 3 revisions (due Fri, Apr 25th) | Instructions here, submit on Canvas |
| Week 14 | Green's Theorem | |
| Week 15 | Fill out the FCQ for this class by Tues, April 29th at 11:59pm |
Handouts
The pdfs of extra handouts that I use in class will be posted here. Handouts that are used across all sections can be found under Projects and Activities on Canvas.
1/13: 12.1 Practice
1/15: Vector Practice
2/4: Parameterizing Surfaces Practice (solutions)
2/7: Reference: Level Curves
2/14: Reference: Partial Derivatives - Geometric Interpretation
2/21: Directional Derivative Practice
3/3: Reference: Double Integrals - Riemann Sums
3/5: Double Integral Practice (solutions)
3/14: Link to Zoom lecture, Link to notes
3/19: Triple Integral Practice - Setting up bounds (solutions)
3/21: Spherical dV, Extra Practice - Change of Coordinates (solutions)
4/25: When to Use a Theorem - Line Integrals (solutions)
4/30: When to Use a Theorem - Surface Integrals
Extras
Vector equation of a line - Desmos demo
Lines & Planes - Formulas and Examples
Quadric surfaces reference, Traces example
Quadric Surfaces Decision Tree
Spherical Coordinates Visualizer: Geogebra, Desmos
Cylindrical Coordinates Visualizer: Geogebra, Desmos
Tangent Plane Visualizer
Visualizing Iterated Double Integrals: Link 1, Link 2
Visualizing Bounds for Triple Integrals - Rectangular/Cylindrical/Spherical
Visualizing Bounds for Triple Integrals - Spherical
Curves and Regions - Definitions
Line Integral Reference
Stokes' Theorem - Practice with surfaces and boundaries
Surface Integrals over Planes
Fundamental Theorems Recap