The following is a slightly more detailed tentative syllabus for the course. This page will be updated irregularly.
On the other hand, the weekly syllabus contained in the Homework Assignments page should always be accurate, if incomplete.

Class is expected to meet on every day listed here. During most weeks we will meet three times; sometimes we will meet during the x-hour on Tuesday. Each week's schedule should be set by the end of the preceding week. For the first week, we will meet on Monday, Wednesday and Friday as indicated.

Lectures	Readings	Brief Description
1/5	1.5	Matrix multiplication, determinants.
1/7	2.2	Limits, continuity.
1/9	2.3	Differentiation.
1/12	2.3, 2.5	Differentiability.
1/14	2.5	Chain rule.
1/16	3.4	Lagrange multipliers.
1/19		No class: MLK day.
1/21	3.5	Implicit function theorem.
1/22 (x-hour)	2.4, 4.1, 4.2	Curves revisited.
1/23	7.1	Path integrals.
1/26	7.2	Line integrals.
1/28	7.2	Line integrals.
1/28	First Midterm	Covers material through Friday 1/23.
1/30		No class today.
2/2	4.3	Vector fiels.
2/4	4.4	Divergence and curl.
2/5 (x-hour)	5.1, 5.2	Double integrals.
2/6	5.3	Double integrals.
2/9	5.4, 6.2	Double integrals, change of variables.
2/11	6.1, 6.2	Change of variables, Green's Theorem.
2/12 (x-hour)	8.1	Green's Theorem.
2/13		No class today. Enjoy Winter Carnival.
2/16	5.5	Triple integrals.
2/18	6.2	Triple integrals, change of variable.
2/18	Second Midterm.	Covers material through Friday 2/13.
2/20	5.5, 6.2	More triple integrals.
2/23	7.3, 7.4	Surface areas and surface area.
2/25	7.4, 7.5	Surface integrals.
2/27	7.6	Surface integrals of vector fields.

Marcia J. Groszek
Last updated August 02, 2011 13:48:40 EDT