Understanding 3c 14 6 Part 8
Let's dive into the details surrounding 3c 14 6 Part 8. Given a function z= f(x,y) we find the tangent plane 2 ways: 1. Using the local linear approximation. 2. By creating the level surface ...
Key Takeaways about 3c 14 6 Part 8
- We finish the problem started in the previous video.
- We finish the example started in the previous problem.
- An introduction to the concept of constrained max's and min's.
- We finish the problem started in the last video.
- Motivating example: we find the location and value of the constrained max and min of f(x,y) = x cos(y) on the unit circle by looking ...
Detailed Analysis of 3c 14 6 Part 8
We begin an example of optimizing a function of 3 variables on a region in 3-space. We check critical points and use Lagrange ... We optimize a linear function constrained to a sphere. Using point-normal form to get an equation for a plane tangent to a level surface.
That wraps up our extensive overview of 3c 14 6 Part 8.
