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Multivariable Calculus, Spring 2007
Episodes
Lecture 30: Line integrals in space, curl, exactness and potentials
Published 07/06/15
Lecture 35: Final review (cont
Published 07/06/15
Lecture 33: Topological considerations; Maxwell's equations
Published 07/06/15
Lecture 34: Final review
Published 07/06/15
Lecture 32: Stokes' theorem (cont
Published 07/06/15
Lecture 31: Stokes' theorem
Published 07/06/15
Lecture 26: Spherical coordinates; surface area
Published 07/06/15
Lecture 24: Simply connected regions; review
Published 07/06/15
Lecture 25: Triple integrals in rectangular and cylindrical coordinates
Published 07/06/15
Lecture 27: Vector fields in 3D; surface integrals and flux
Published 07/06/15
Lecture 29: Divergence theorem (cont
Published 07/06/15
Lecture 28: Divergence theorem
Published 07/06/15
Lecture 23: Flux; normal form of Green's theorem
Published 07/06/15
Lecture 22: Green's theorem
Published 07/06/15
Lecture 21: Gradient fields and potential functions
Published 07/06/15
Lecture 21: Gradient fields and potential functions
Published 07/06/15
Lecture 20: Path independence and conservative fields
Published 07/06/15
Lecture 19: Vector fields and line integrals in the plane
Published 07/06/15
Lecture 18: Change of variables
Published 07/06/15
Lecture 14: Non-independent variables
Published 07/06/15
Lecture 16: Double integrals
Published 07/06/15
Lecture 17: Double integrals in polar coordinates; applications
Published 07/06/15
Lecture 15: Partial differential equations; review
Published 07/06/15
Lecture 13: Lagrange multipliers
Published 07/06/15
Lecture 12: Gradient; directional derivative; tangent plane
Published 07/06/15
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