Lectures	Sections in Text	Brief Description
3/28	1.2, 1.3	Dot and cross products
3/30	1.4	Non-cartesian coordinate systems
4/2	2.3, 2.4	Differentiation, Planes and Curves
4/4	2.4, 2.5	Planes and Curves, Properties of the Derivative
4/6	2.5, 2.6	Gradients & directional derivatives
4/9	3.5	Implicit and Inverse function theorems
4/11	4.1, 4.2	Acceleration, Arclength
4/13	4.3	Vector fields
4/16	4.4	Divergence and Curl
4/18	5.1 - 5.3	Double integrals
4/20	5.4	Changing the order of integration
4/23	5.5	Triple integrals
4/25	6.1	Geometry of maps
4/27	6.2	Change of variables
4/30	7.1, 7.2	Path integrals, Line integrals
5/2	7.2, 7.3	Line integrals, Parametrized surfaces
5/4	7.4	Surface area
5/7	7.4, 7.5	Surface area, Scalar surface integrals
5/9	7.5	Scalar surface integrals
5/11	7.6	Vector surface integrals
5/14	8.1	Green's theorem
5/16	8.2	Stokes' theorem
5/18	8.2	Stokes' theorem
5/21	8.3	Conservative vector fields
5/23	8.4	Gauss' divergence theorem
5/25	8.4	Gauss' divergence theorem
5/30	Summary	Review