We reviewed the Fundamental Theorem for Line Integrals then we discovered Green's Theorem for Work in the Plane, Stokes' Theorem for Work in Space and the Diveregence Theorem for Flux in Space.
Actually, we saw both forms of Green's Theorem. The other regards Flux Integrals in the Plane aka Green's Theorem in Normal Form.
We talked about the Divergence Theorem as an experimental result when Gauss was studying Electric Fields so this theorem is also called the Gauss-Green Theorem and leads to Gauss' Law. We finished with a discussion of Maxwell's Equations and how they relate to Gradient Fields as well as the Divergence and Curl of a Vector Field.
We finished the course this week by not testing on Thursday. So, this is our last blog post for the class.
More Green's Theorem
Green's & Flux
More Triple Integrals
Flux in Space
More Divergence Theorem
Diffussion & LaPlace
Line Integrals in Space
XTRA CREDIT UP T0 5 ARTICLES RUBRIC: