Lectures	Sections in Text	Brief Description
9/10	12.1, 12.2	spheres, vectors
9/12	12.3, 12.4	dot and cross products
9/14	12.5	lines and planes
9/17	13.1-13.2	space curves
9/19	13.13-13.4	curvature and kinematics
9/21	14.1-14.2	functions of two variables
9/14	14.3	partial derivatives
9/26	14.4	linear approximations
9/28	14.5, 14.6	chain rule
10/1	14.6	directional derivative and gradient
10/3	14.7	maxima and minima
10/3	Exam I	covers through 14.6
10/4	schedule change	tutorial is 8:30-10:00; check out the Prosser Lecture 7:00;8:00
10/5	14.8	Lagrange multipliers
10/8	16.1-16.2	vector fields, scalar line integrals
10/10	16.2	vector line integrals
10/12	16.3	fundamental theorem of line integrals
10/15	15.1, 15.2	double integrals over rectangles
10/17	15.3	general planar domains
10/19	15.7	triple integrals
10/22	15.4, 15.8	polar and cylindrical coordinates
10/24	15.9	spherical coordinates
10/24	Exam II	covers through 15.8
10/26	15.10	Jacobeans
10/29	16.4	Green's theorem
10/31	16.5	divergence and curl
11/2	16.6	parametrized surfaces
11/5	16.7	surface integrals
11/7	16.8	Stokes' theorem
11/8		Section 1 (Groszek) x-hour
11/9	16.9	divergence theorem
11/12		wrap up
11/16	Final Exam	11:30 AM

Marcia Groszek
Last updated June 17, 2015 12:56:58 EDT