MAT 211 Calculus III

Course Description: Multivariable calculus: analytic geometry, scalar and vector products, partial differentiation, multiple integration, change of coordinates, gradient, optimization, line integrals, Green's theorem, elements of vector calculus.

Prerequisite: MAT 193 or equivalent with a grade of "C" or better.

Time & Place:

• Mon Wed 17:30--18:40 (EAC 500)
• Tue 16:00--17:25 (WH C155)

Textbook: Essential Calculus, by James Stewart, Brooks/Cole 2007

Calculator:

• Symbolic calculators, such as TI-89 or TI-92 are not acceptable for this course.
• Here is a java base graphing calculator. You can also visit its offical website

Assignment: Exercises will be assigned via Webwork. They are an integral part of the course.

Notes: Here are the notes.

Online Resources: Here are some useful links:

• The Calculus Page contains a lot of information about learning Calculus.
• Visual Calculus
• You may find Kenny's explanation useful.
• An interactive online course for Calulus from the University of Southern Mississippi
• A Calculus tutorial using SAGE.
• Here are more links for many different areas of Math.

Schedule

08-31	10.2,3 Vectors and Dot Product	09-01	WebWork	09-02	10.4 Cross Product
09-07	Labor Day	09-08	Matrix and Determinant	09-09	10.5 Equation of Lines and Planes
09-14	10.7 Vector Functions and Space Curves	09-15	10.8 Arc Length and Curvature	09-16	10.9 Velocity and Acceleration
09-21	review	09-22	Test 1	09-23	11.2 Limit and Continuity
09-28	11.3 Partial Derivatives	09-29	11.4 Tangent Planes	09-30	11.5 The Chain Rule
10-05	11.5 The Chain Rule	10-06	11.6 Directional Derivatives and Graident	10-07	11.7 Max and Min
10-12	11.7 Max and Min	10-13	11.8 Lagrange Mulipliers	10-14	11.8 Lagrange Mulipliers
10-19	Review	10-20	Test 2	10-21	12.1--12.3 Double Integrals
10-26	12.1--12.3 Double Integrals	10-27	12.1--12.3 Double Integrals	10-28	12.5--12.8 Triple Integrals
11-02	12.5--12.8 Triple Integrals	11-03	12.5--12.8 Triple Integrals	11-04	Cylinderical Coordinates
11-09	Sphere Coordinates	11-10	13.1 Vector Fields	11-11	13.2 Line Integrals
11-16	Review	11-17	Test 3	11-18	13.5 Curl and Divergence
11-23	13.3 Fundamental Theorem I	11-24	13.4 Green's Theorem	11-25	13.4 Green's Theorem
11-30	13.6 Parametric Surfaces	12-01	13.7 Surface Integrals	12-02	13.8 Stokes Theorem
12-07	13.9 The Divergence Theorem	12-08	Review	12-09	Review

Final Exam 12-16 17:30--19:30 (EAC 500)

Grading Scheme and course requirements   3 Tests (20% Each)   Final (40%)

A	A-	B+	B	B-
100-93	92-89	88-84	83-79	78-74
C+	C	C-	D	F
73-69	68-64	63-59	58-50	< 50

Expected outcomes Please refer to the departmental syllabus.

Policies For policies on academic integrity, accommodation for students with disabilities, due dates and make-up work and various other topics, please consult this page .