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Lecture 28: Divergence theorem
Denis Auroux
Lecture 23: Flux; normal form of Green's theorem
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Lecture 28: Divergence theorem
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Lecture 29: Divergence theorem (cont.): applications and proof
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Lecture 30: Line integrals in space, curl, exactness and potentials
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Lecture 31: Stokes' theorem
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Lecture 20: Path independence and conservative fields
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Lecture 21: Gradient fields and potential functions
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Lecture 22: Green's theorem
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Also, do a careful and thorough reading of sections 18.3 and 18.4. You don't need to rate them.