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Get the maximum possible benefit from an optimal video. Scholars first review how to find critical points and how to test for local and global maxima and minima. They then apply these skills to a geometric optimization problem.
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Concepts
Instructional Ideas
- Provide cloze notes for the class to fill in the steps for finding extrema and completing optimization problems
Classroom Considerations
- Learners need to know how to find critical points
- Thorough knowledge of volume concepts is a prerequisite
- This video is hosted on YouTube
Pros
- Explains each step of the work
- Organized presentation helps viewers follow along with the narrator
Cons
- None