Day	Date		Topic	gp	Unit (notes)	Section (book)	Video	Assignment due
0	T08/29	First recitation	Nuts and bolts: TA + both lecturers
1	W08/30		Functions - refresher on graphing	0	1.1	1.1-1.3
2	F09/01		Units, proportionality and word problems	0	1.2	xxx
		Labor Day
3	W09/06		Estimating and bounding	1	1.3	3.11	Linearization	HWK00: Graphing and word problems
							Limits 1 (probably also watch Limits 2)
4	F09/08		Limits	1	1.4	2.2-2.5, 4.5	and definitely watch: L'Hopital's rule
5	M09/11		Orders of growth	1	2.1	7.4	Orders of growth (Prof. Ghrist)
6	W09/13		Computing with logs	1	2.2	1.5-1.6	Logarithmic functions	HWK01: Estimation, bounding, limits
7	F09/15		Logarithmic relationships	1	2.3	xxx
8	M09/18		Sums	1	3.1
9	W09/20		Riemann sums	1	3.2	5.1-5.3	Riemann Sums and Sigma Notation	HWK02: Exponents and logarithms
10	F09/22		Bounding and estimating integrals and sums	1	3.3	8.7		GW01 (bounding)
11	M09/25		catch-up day
12	W09/27		Refresher on substitutions	1	4.1	5.5-5.6	5.6: many videos - watch as needed	HWK03: Sums and integrals
13	F09/29	EXAM I to here	Integration by parts	1	4.2	8.2	Integration by parts
14	M10/02		Improper integrals and convergence	2	5.1	8.8	First 30 minutes of: Improper integrals	HWK04: Integration techniques
	T10/03	Exam I
15	W10/04		Probability densities and applications	2	5.2	8.9	Probability, Part 1
		Fall break
16	M10/09	drop day	Type II improper integrals	2	5.3	8.8	Remainder of: Improper integrals
17	W10/11		Taylor polynomials	2	6.1	10.8		GW02 (log-log)
18	F10/13		Computing Taylor polynomials	2	6.2	10.8		HWK05: Improper inegrals/probability
19	M10/16		Taylor's Theorem with remainder	2	6.3	10.9
20	W10/18		Integral and alternation tests	2	7.1	10.2-10.6	Integral test
21	F10/20		Ratio and root tests	2	7.2	10.7	Root test	HWK06: Taylor polynomials
22	M10/23		Power series	2	7.3	xxx
23	W10/25		Differential equations intro + word problems	2	8.1	9.1
24	F10/27		Slope fields	2	8.2	9.1		HWK07: Infinite series
25	M10/30	E. II to here	Euler's method	2	8.3	9.1
26	W11/01		catch-up day	2	xxx	xxx		HWK08: Differential equations
	R11/02	Exam II
27	F11/03		f' = k f and exponential trajectories	2	9.1	7.2
28	M11/06		Separable equations	3	9.2	7.2	Separable equations
29	W11/08		First order eqs and integrating factors	3	9.3	9.2	First order linear equations, part 1	GW03 (mortgage)
30	F11/10		Applications	3	9.3	9.2
31	M11/13		Multivariate functions, graphs, contours	3	10.1	14.1	Functions of several variables
32	W11/15		Double integrals over rectangles	3	10.2	15.1	Double integrals over general regions	HWK09: Exact solutions and applications
33	F11/17		Double integrals over general regions	3	10.3	15.2	Interchanging limits of integration
34	M11/20		Spatial totals, averages, probabilities	3	10.4	xxx
35	W11/22		Partial derivatives / increment theorem	3	11.1	14.3	Partial derivatives	HWK10: Functions of several variables
		Thanksgiving
36	M11/27		MV chain rule	3	11.2	14.4	Multivariate chain rule
37	W11/29		Implicit differentiation and level curves	3	11.3	xxx
38	F12/01	E. III to here	Applications	3	11.4	xxx		GW04  (expected utility)
39	M12/04		Vectors	3	12.1	12.2, 12.3		HWK11: Partial derivatives
	T12/05	Exam III
40	W12/06		Gradients	3	12.2	14.5	Gradients
41	F12/08		Optimization	3	12.3	4.6, 14.7	Extreme values and saddle points
42	M12/11		Optimization over a region	3	12.4	14,7	Optimization in two variables	HWK12: Gradients and optimization
	F12/14	Final Exam