Multivariable Calculus
Last reloaded Monday Feb 13 2012 00:45:23

Lectures	Sections in Text	Brief Description
9/20	1.1 - 1.5	Vectors; dot and cross products; lines and planes
9/22	1.6	Curves in Euclidean space; tangent vectors and lines
9/25	2.1 - 2.2	Graphs, level surfaces, partial derivatives and continuity
9/27	2.3	Differentiability, the derivative matrix, tangent planes
9/29	2.4	The Chain Rule
10/2	2.5	Gradients, Directional Derivatives
10/4	2.6, 4.1	Implicit Differentiation, Curves and acceleration
10/6	4.2	Arc length
10/9	4.3	Vector Fields
10/11	4.4	Divergence and Curl
10/13	4.4 - 5.1	Divergence and Curl / Volumes
10/16	5.2	Double Integrals and Riemann sums
10/17(xhour)	xx	First Exam (1 - 1:50 pm) plus take home part due 10/18
10/18	5.2 - 5.3	Double Integral over rectangle
10/20	5.3	Double integrals over other regions
10/23	5.4	Triple Integrals
10/24 (xhour)	5.5	Change of variables (cylindrical and spherical coordinates) Meeting in xhour instead of 7:45 on Friday)
10/25	5.5	Change of variables (cylindrical and spherical coordinates)
10/30	5.6	Applications
11/1	6.1	Line Integrals
11/3	6.1	Line Integrals
11/6	6.2	Parametrized surfaces
11/7 (xhour)	xx	Second Exam (1 - 1:50 pm) plus take-home part due 11/8
11/8	6.3	Area of a surface
11/10	6.4	Surface Integrals
11/13	7.1	Green's Theorem
11/15	7.2	Stokes' Theorem
11/17	7.2	Stokes' Theorem
11/20	7.3	Gauss' Theorem
11/27	7.4	Independence of Path and FTC
11/29	xx	Wrap it up

Last modified on trs by 1 Oct 2000 Graphics by The Gimp.