Exploring 3c 16 7 Part 4
Let's dive into the details surrounding 3c 16 7 Part 4.
- Same problem as the last video, this time as a surface integral.
- Flux over a surface described by z = f(x,y).
- We prove that inverse square fields are conservative (true in n-space; we prove it in 2-space) and talk a little about flow lines.
- Some definitions: simple curves, closed curves, simple closed curves, and simply connected regions.
- We define flux and begin deriving the formula for calculating it.
In-Depth Information on 3c 16 7 Part 4
We discuss the parametrization associated with graphs of functions: z = f(x,y) and start working out an example. Parametrizing cylindrical surfaces and surfaces of revolution. All right seventh graders this is to help you with question We calculate the divergence of an inverse square field.
We finish the problem started in the last video.
That wraps up our extensive overview of 3c 16 7 Part 4.