Lectures	Sections in Text	Brief Description
9/24	10.1 - 10.2	General DEs, models, direction fields (skip Euler's method)
9/26	10.3,10.4	Separable equations, exponential growth
9/29	8.1, 10.6	Integration by parts, first order linear differenital equations
10/1	10.6, Appendix G	First Order Linear DE applications, Complex numbers
10/3	Appendix G, 18.1	Finish complex numbers, second order linear DEs
10/6	18.1	Second order linear DEs (cont)
10/8	18.2	Applications of second order linear DEs
10/10	12.1, 12.2	Sequences, series: geometric, p-series
10/13	12.8,12.9	Power Series, Representing functions as powe series
10/15	12.10	Taylor Series
10/17	12.10	Error estimates
10/20	13.1,13.2	Three dimensional corrdinate systems
10/22		First Hour Exam, 6-8pm
10/22	13.3	Dot products
10/24	13.4	Cross products
10/27	13.5	Equations of lines
10/29	13.5	Equations of planes
10/31	14.1,14.2	Vector functions and space curves, derivatives of space curves
11/3	14.3,14.4	Arclength, velocity and acceleration
11/5	15.1,15.2	Functions of several variables, limits, continuity
11/7	15.3	Partial Derivatives
11/10	15.4	Tangent planes and approximation
11/12		Second Hour Exam, 6-8pm
11/12	15.5	Chain rule
11/14	15.6	Directional Derivatives
11/17	15.6	Directional derivatives ad the gradient
11/19	15.7	Maxima and Minima
11/21	15.7	Maxima and Minima
11/24	15.8	Lagrange Multipliers
11/26		Thanksgiving break: 11/26 - 11/30
12/1	15.8	Lagrange multiplers
12/3		Loose ends

Scott Pauls
Last updated May 31, 2008 12:24:48 EDT