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This calculus video explains how to solve optimization problems.  It explains how to solve the fence along the river problem, how to calculate the minimum distance between a point and a line, and how to maximize area while minimizing perimeter as in the case of fencing problems.

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Optimization Problems - Calculus

This calculus video explains how to solve optimization problems. It explains how to solve the fence along the river problem, how to calculate the minimum distance between a point and a line, and how to maximize area while minimizing perimeter as in the case of fencing problems. Get The Rest of the Video on Patreon: https://www.patreon.com/MathScienceTutor Direct Link To Part 2: Questions 13 thru 31: https://bit.ly/2Y3Aem5 Join The Membership Program: https://www.youtube.com/channel/UCEWpbFLzoYGPfuWUMFPSaoA/join Optimization Problems - Part 2 (3 Hour Video): https://www.youtube.com/watch?v=7WUeqLyunVA Access My Video Playlists: https://www.video-tutor.net

Comments

Kimberly Riffle

At 55:17, why does the length of the inscribed rectangle have to be 2x and not just x?

Kevin Kim

because the squire is split in half, cause of the radius. so if the radius is 10, that right side of the trignle is x, but since there is also the other side you do x+x = 2x