Lecture	Section	Subject	Suggested Homework Problems
1.	9.1	Coordinate Systems	p. 650; 1-3, 7-8, 11-12, 14, 17-26, 28-30
2.	9.2	Vectors	p. 658: 1-3, 5-6, 10-12, 14, 17-18, 21-23
3.	9.3	Dot Product	p. 665: 1-4, 6-8, 11, 14-16, 18-21, 26-27, 30-31, 34
4.	9.4	Cross Product	p. 673: 1-3, 5-7, 10-12, 16-17, 20-21, 24-25, 27-28
5.	9.5	Lines and Planes	p. 682: 1-3, 6-7, 9, 12, 17-20, 25-26, 29-30, 34, 38, 45-46, 49-50
6.	9.6	Surfaces	p. 691: 2, 4, 6-7, 9-13, 15-17, 20-22, 24, 31-32
7.	9.7	Cylindrical Coordinates	p. 696: 1, 3-6, 11, 14-15, 17, 19, 21a-24a, 25-26
8.	9.7	Spherical Coordinates	p. 696: 2, 7-10, 12-13, 16, 18, 20, 21b-24b, 27-29
9.	Review and/or catchup
10.	1st HOUR EXAM
11.	10.1	Space Curves	p. 708: 1-3, 5-8, 11-13, 15-16, 19-20
12.	10.2	Calculus of Vector Functions	p. 714: 1, 3-5, 6, 11, 15-16, 19-20, 29-32, 43, 45
13.	10.3	Arc Length and Curvature (skip normal and binormal)	p. 722: 1-2, 7-8, 11, 13-14, 17, 19, 21-23, 46
14.	10.4	Velocity and Acceleration (skip components of acceleration)	p. 731: 1, 3-4, 6-7, 9, 11-12, 14a, 16-18, 21-22
15.	11.1	Functions of Several Variables	p. 756: 1-2, 4, 6-10, 13-14, 21-23, 29-31, 33
16.	11.2	Limits and Continuity	p. 765: 1, 3-5, 7-9, 16, 26-28, 30-31, 33-35
17.	11.3	Partial Derivatives	p. 775: 1-3, 6-7, 11-12, 15-18, 20-21, 23-24
18.	11.3	(continued)	p. 777: 26-28, 33-34, 37-38, 40, 42-45, 51, 54a-c, 57, 62
19.	11.4a	Tangent Planes (skip parametric surfaces)	p. 787: 1-3, 9-10, 12-13, 16, 19-20, 23-24, 26, 28, 31
20.	11.5	Chain Rule	p. 796: 1-3, 5-6, 9-10, 12, 15-16, 20-21
21.	11.5	(continued)	p. 796: 27-28, 30, 33-35, 37-39, 42, 45
22.	Review and/or catchup
23.	2nd HOUR EXAM
24.	11.6	Directional Derivatives	p. 808: 1-4, 5-6, 9-10, 12, 15-16
25.	11.6	(continued)	p. 809: 17-18, 20, 22, 25-26, 28-29, 33, 35-36, 38
26.	11.7	Extremal Values	p. 818: 1-2, 4, 6-9, 11, 13, 23-24
27.	11.7	(continued)	p. 819: 25-26, 28, 31, 34-35, 37, 42-43
28.	11.8	Lagrange Multipliers	p. 828: 3-5, 7-8
29.	11.8	(continued)	p. 828: 10-11, 13, 16, 18-19
30.	Review and/or catchup
31.	3rd Hour Exam
32.	12.1	Multiple Integrals	p. 848: 5-6, 9, 11-12, 15-16
33.	12.2	Iterated Integrals	p. 854: 1-4, 6-7, 9-12
34.	12.2	(continued)	p. 854: 15-16, 18-19, 22-23, 24a, 27
35.	12.3	Double Integrals	p. 862: 1-3, 5, 7, 11, 13-15, 20
36.	12.3	(continued)	p. 862: 25-29, 31-33, 35-36, 39-40, 42
37.	12.4	Polar Coordinates	p. 868: 1-6, 8-9, 11-13, 16-17, 23-25
38.	12.5	Applications	p. 878: 1-2, 4-5, 9, 11, 17, 20-21
39.	10.5b, 11.4b	Parametric Surfaces	p. 738: 1-3, 9-11, 13, 15-16, 21-22 p. 789: 33-35
40.	12.6	Surface Area	p. 883: 1-2, 5-6, 9, 16-17
41.	12.7	Triple Integrals	p. 892: 3-4, 6-7, 11, 13, 15-16, 21-22, 33
42.	12.8	Cylindrical Coordinates	p. 899: 1-2, 7, 9-11, 14a, 29
43.	12.8	Spherical Coordinates	p. 899: 3-6, 15-17, 19, 25-26, 30
44.	Review (or 12.9 if you wish)
45.	4th Hour Exam
46.	13.1	Vector Fields	p. 923: 1-3, 5-6, 11-13, 15-16, 21, 25
47.	13.2	Line Integrals	p. 934: 1-5, 7, 9-11, 13-14, 16-18
48.	13.2	(continued)	p. 935: 25-26, 30-32, 35, 37-38
49.	13.3	Fundamental Theorem	p. 944: 1-3, 5-6, 8, 12, 14-15, 19-21, 23, 27
50.	13.4	Green's Theorem	p. 952: 1, 5-6, 8-10, 13-15, 20
51.	13.4	(continued)	p. 952: 7, 11-12, 17-18, 19a, 25
52.	13.5	Curl and Divergence	p. 959: 1-4, 7-10, 12-14, 18
53.	13.6	Surface Integrals	p. 971: 2-3, 5, 7-8, 12-13, 15
54.	13.6	Oriented Surface Integral	p. 972: 17-18, 20-22, 29-30, 35-38
55.	13.7	Stokes' Theorem	p. 977: 1-3, 5, 7-9, 17, 19
56.	13.8	The Divergence Theorem	p. 984: 5-7, 9, 11, 15, 19-21
57.	Review

In Fall 2000, there are 58 meetings of the MTWF sections and 57 meetings of the MWRF sections.

©1997-9 University of Tennessee, Knoxville, Mathematics Department