MA 242-005
Analytic Geometry and Calculus III
Mathematics
Material on Test 4
13.1 Vector fields: sketch, match plot with formula.
13.2 Line integrals: evaluation, approximate evaluation from a sketch (problem 13), mass of a wire.
13.3 Fundamental theorem for line integrals: checking whether a vector field in the plane is conservative; finding the potential function of a conservative vector field in the plane or space; using a potential function to evaluate a line integral.
13.4 Green's Theorem: can be used to convert a line integral to a double integral, or to convert a double integral to a line integral.
13.5 Curl and divergence: finding curl and divergence; estimating curl and divergence from a sketch; using curl to check whether a vector field in space is conservative.
10.5 and pages 786 - 787 Parametric surfaces: finding a parametric representation; tangent plane.
12.6 Surface area of a parameterized surface.
MA 242-005 home page
Course policies
Videotapes, tutoring, and other help |
Maple information
Homework |
Hints and answers
Test study guides
Instructor's home page
NC State home page
Last modified Mon Nov 17 2003
Send questions or comments to schecter@math.ncsu.edu