Weber Building 17

(970) 491-5423

newton@math.colostate.edu

Day-to-day notes will be posted here:

- We will take the final on Wednesday, December 17 1:30-3:30 PM. Our room is Clark A 207

10.1 Conic Sections
#5-8,11,23,31,39,41,43

12.2 Vectors #29,31,33,37,39,43,47

12.3 The Dot Product
#3,7,16,19,(Read 21-26),27,31,(Read 33-34),37,41,43,49,53;

12.5 Lines and Planes in Space
#23,25,29,35,37,45,47,49,55,57,59,61;

12.6 Cylinders and Quadric Surfaces #1-12,17,19,23,29,31,39,47,55,69

13.1 Vector Functions #7,13,15,19,25,29,33,39,41,(Read 43-63)

13.3 Arc Length and the Unit
Tangent Vector #5,9,11,13,15

13.4 Curvature and the Unit
Normal Vector #5,7,9,13,19;

13.5 The Unit Binormal Vector
#5,7,13,15,23,(Read 25-28)

14.1 Functions of Several Variables
#5,7,9,11,13-18,27,29,37,41

14.2 Limits and Continuity in Higher
Dimensions #9,13,15,19,35,41;

Review;

Midterm I;

14.3 Partial Derivatives
#5,11,17,25,31,37,45

14.3 Partial Derivatives #49,57,59,63

14.4 The Chain Rule
#5,7,9,11,21,23,27,31;

14.4 The Chain Rule #35,37

14.5 Directional Derivatives
#3,7,9,11,15,19,21,23,27

14.6 Tangent Planes and Differentials
#5,9,15,19,21,27,29,35

14.7 Extreme Values and
Saddle Points #13,17,19;

14.7 Extreme Values and
Saddle Points #21,25,29

14.8 Lagrange Multipliers
#7,9,15

15.1 Double Integrals #7,9;

15.1 Double Integrals
#15,17,23,37,43,47

15.2 Areas, Moments, and Center of
Mass #5,7,11,13

15.2 Areas, Moments, and Center
of Mass #19,23,(35 center of mass only);

Review;

Midterm II;

15.3 Double Integrals in Polar Form
#11,13,19,21,25; NOTE: Last Day to W Drop

15.4 Triple Integrals in
Rectangular Coordinates #5,15,17

15.4 Triple Integrals in
Rectangular Coordinates #23,29,35,43;

15.5 Masses and Moments in Three
Dimensions #7a,13

15.6 Triple Integrals in Cylindrical
and Spherical Coordinates #5,9,11,15,17

15.6 Triple Integrals in
Cylindrical and Spherical Coordinates #25,29,37,43,51,55,57

15.7 Substitutions in Multiple
Integrals #3a,7,11;

15.7 Substitution in Multiple
Integrals #15,21

16.1 Line Integrals
#3,7,11,13,19,21;

16.2 Vector Fields, Work, Circulation,
and Flux #5,9,11,15,19

16.2 Vector Fields, Work,
Circulation and Flux #27,39;

16.3 Path Independence,
Potential Functions, and Conservative Fields #5,9,13,17

16.3 Path Independence,
Potential Functions, and Conservative Fields #19,21,25,27,31

Review;

Review;

Midterm III;

16.4 Green's Theorem in the Plane
#5,11,15

16.4 Green's Theorem in the Plane
#17,23

16.6 Parameterized Surfaces
#5,7,11;

16.6 Parameterized Surfaces
#19,23,27,33,39

16.5 Surface Areas and
Surface Integrals(do problems as in 16.6) #5,9,11,17;

16.7 Stokes' Theorem #3,5,9;

16.7 Stokes' Theorem #13,15;

16.8 The Divergence Theorem
#9,11,13

16.8 Divergence
Theorem #15;

Review for Final;

Review for
Final

Review for Final

Please review the course syllabus.

Calculus (11th edition)

G. Thomas

Pearson Addison Wesley 2000, ISBN 0-321-18558-7

DateQuiz and KeyAug 29 Quiz 1 Sept 3 Quiz 2 Sept 10 Quiz 3 Sept 24 Quiz 4 Oct 1 Quiz 5 Oct 8 Quiz 6 Oct 22 Quiz 7 Oct 29 Quiz 8 Nov 5 Quiz 9 Nov 19 Dec 2 Dec 9

As the semester progresses, this will be a growing list of resources.