Old Math 206 Exams

Click on the date of each exam in order to view it. If a solution set is available, you may click on it at the far right.

Text sections refer to the second edition of Vector Calculus by Barr.

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Term
Date
Instructor
Topic(s)
Text Sections
Solutions
W09
Haines
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations, quadratic forms, limits, continuity, partial derivatives 1.1-1.10, 2.1-2.5, 3.1-3.4
no
W09
Haines
 derivatives, chain rule, gradient, divergence, curl, Taylor's theorem, local extrema, paths, arclength, line integrals, double integrals, triple integrals 3.5-3.6, 4.1-4.4, 5.1-5.4
no
W09
Haines
 Final: all from 02/05 and 03/12 exams plus surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.8, 6.1-6.4
no
F08
Moras
 derivatives, continuity, chain rule, partial derivatives, limits, sets (open, closed, boundary, complement), linear transformations 1.1-1.10, 2.1-2.5, 3.1-3.6
no
F08
Moras
 gradient, directional derivative, divergence, curl, arclength, path integrals, double integals, triple integrals, surface integrals, change of variables 4.1-4.3, 5.1-5.8
no
F08
Moras
 Final: all from 09/29 and 10/31 exams plus Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6 , 4.1-4.3, 5.1-5.8, 6.1-6.4
no
W08
Haines
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations, quadratic forms, limits, continuity, partial derivatives 1.1-1.10, 2.1-2.5, 3.1-3.4
no
W08
Haines
 derivatives, chain rule, gradient, divergence, curl, Taylor's theorem, local extrema, paths, arclength, line integrals, double integrals, triple integrals 3.5-3.6, 4.1-4.4, 5.1-5.4
no
W08
Haines
 Final: all from 01/31 and 03/06 exams plus surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.8, 6.1-6.4
no
F07
Wong
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations 1.1-1.10, 2.1-2.4
F07
Wong
 open and closed sets, continuity, partial derivatives, total derivatives, chain rule, gradient, directional derivatives, divergence, curl, local extrema, paths, arclength, line integrals 3.1-3.6, 4.1-4.2, 4.4, 5.1-5.2
F07
Wong
 Final: all from 09/27 and 11/06 exams plus double integrals, triple integrals, surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.4, 3.1-3.6, 4.1-4.2, 4.4, 5.1-5.8, 6.1-6.4
no
W07
Dzhelepov
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, linear transformations, open and closed sets, limits, continuity, partial and total derivatives, chain rule 1.1-1.10, 2.3, 3.1-3.6
W07
 03/23/07
Dzhelepov
 quadratic forms, gradient, directional derivative, divergence, curl, Taylor's Theorem, local extrema, optimization, Lagrange multipliers, paths, arclength, double integrals, triple integrals, surface area, change of variables [only solutions available] 2.4, 2.5, 3.3, 4.1-4.5, 5.1, 5.3-5.5, 5.7
W07
Dzhelepov
 Final: all from first two exams plus Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.3-2.5, , 3.1-3.6, 4.1-4.5, 5.1, 5.3-5.5, 5.7-5.8, 6.1-6.4
no
F06
Wong
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations, quadratic forms, limits, continuity 1.1-1.10, 2.1-2.5, 3.1-3.2
F06
Wong
 open and closed sets, continuity, partial derivatives, total derivatives, chain rule, gradient, directional derivatives, divergence, curl, local extrema, paths, arclength, line integrals 3.3-3.6, 4.1-4.2, 4.4, 5.1-5.2
F06
Wong
 Final: all from 09/29 and 11/03 exams plus double integrals, triple integrals, surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.2, 4.4, 5.1-5.8, 6.1-6.4
no
W06
Haines
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations, quadratic forms, limits, continuity, partial derivatives 1.1-1.10, 2.1-2.5, 3.1-3.4
no
W06
Haines
 derivatives, chain rule, gradient, divergence, curl, Taylor's theorem, local extrema, paths, arclength, line integrals, double integrals, triple integrals 3.5-3.6, 4.1-4.4, 5.1-5.4
no
W06
Haines
 Final: all from 01/30 and 03/06 exams plus surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.8, 6.1-6.4
no
F05
Haines
 vectors, lines, planes, surfaces, calculus of vector-valued functions, dot and cross products, open and closed sets, linear transformations, quadratic forms, limits, continuity, partial derivatives 1.1-1.10, 2.1-2.5, 3.1-3.4
no
F05
Haines
 derivatives, chain rule, gradient, divergence, curl, Taylor's theorem, local extrema, paths, arclength, line integrals, double integrals, triple integrals 3.5-3.6, 4.1-4.4, 5.1-5.5
no
F05
Haines
 Final: all from 09/30 and 11/04 exams plus surface area, surface integrals, path integrals, change of variables, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.8, 6.1-6.4
no
W05
Haines
 vectors: dot and cross products, projections and components; lines, planes, and surfaces in space; calculus of vector-valued functions; linear transformations; quadratic forms 1.1-1.10, 2.1-2.5
no
W05
Haines
 multivariable functions: graphs, limits, chain rule, partial and total derivatives, gradient, divergence, curl, local extrema, Taylor polynomials 3.1-3.6, 4.1-4.4
no
W05
Haines
 paths and arclength, line integrals, double integrals, triple integrals, surface area, surface integrals 5.1-5.8
no
W05
Haines
 Final: all from 01/28, 02/17, and 03/25 exams plus path integrals, Green's Theorem, Divergence Theorem, Stokes's Theorem 1.1-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.8, 6.1-6.4
no
F04
Jayawant
 Review for Exam 1 1.1-1.10, 2.1-2.5
F04
Jayawant
 coordinate geometry, vector geomety, linear algebra 1.1-1.10, 2.1-2.5
F04
Jayawant
 Review for Exam 2 3.1-3.6, 4.1, 4.2, 4.4, 5.1, 5.2
F04
Jayawant
 graphs, level sets, limits, continuity, open and closed sets, partial derivatives, differentiation, total derivatives, chain rule, gradient, directional derivative, divergence, curl, local extrema, paths, line integrals 3.1-3.6, 4.1, 4.2, 4.4, 5.1, 5.2
F04
Jayawant
 integration, the fundamental theorem for path integrals 5.1-5.8, 6.1
F04
Jayawant
 Review for Chapters 5 and 6 5.1-5.8, 6.1-6.4
F04
Jayawant
 differentiation and its applications, integration, fundamental theorems 3.1-3.6, 4.1, 4.2, 4.4, 5.1-5.8, 6.1-6.4
W04
Haines
 vectors: dot and cross products, projections and components; lines and planes in space; calculus of vector-valued functions; linear transformations; quadratic forms 1.1-1.3, 1.5-1.10, 2.1-2.5
no
W04
Haines
 multivariable functions: graphs, limits, chain rule, partial and total derivatives, gradient, divergence, curl, local extrema, Taylor polynomials 3.1-3.6, 4.1-4.4
no
W04
Haines
 paths and arclength, line integrals, double integrals, triple integrals, surface area, surface integrals, fundamental theorem for path integrals, Green's Theorem 5.1-6.2
no
W04
Haines
 Final: all from 02/06, 03/10, and 04/02 exams plus the Divergence Theorem and Stokes's Theorem 1.1-1.3, 1.5-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.6, 6.1-6.4
no
F03
Haines
 vectors: dot and cross products, projections and components; lines and planes in space; calculus of vector-valued functions; linear transformations; quadratic forms 1.1-1.3, 1.5-1.10, 2.1-2.5
no
F03
Haines
 multivariable functions: graphs, limits, chain rule, partial and total derivatives, gradient, divergence, curl, local extrema, Taylor polynomials 3.1-3.6, 4.1-4.4
no
F03
Haines
 paths and arclength, line integrals, double integrals, triple integrals, surface area, surface integrals, fundamental theorem for path integrals, Green's Theorem 5.1-6.2
no
F03
Haines
 Final: all from 09/25, 10/24, and 11/19 exams plus the Divergence Theorem and Stokes's Theorem 1.1-1.3, 1.5-1.10, 2.1-2.5, 3.1-3.6, 4.1-4.4, 5.1-5.6, 6.1-6.4
no