In this video I go over an introduction to Question 4 of the Applied Project: How Fast Does a Tank Drain? In the previous questions, I dealt with cylindrical tanks, but in this question I look at deriving the formula for the volume of a tank, and thus Torricelli's Law, for any shape of the tank. The formulas derived in this video are applicable to any shape of a tank, and they will be used as the basis for parts a) and b) of this Question 4, which I will go over in my next video. So, stay tuned for that!
Download the notes in my video:
https://1drv.ms/b/s!As32ynv0LoaIhs0Om6Vya4ATv-bDoAView Video Notes on Steemit:
https://steemit.com/mathematics/@mes/applied-project-how-fast-does-a-tank-drain-question-4-introductionRelated Videos:
Applied Project: How Fast Does a Tank Drain? Question 4: Introduction:
https://youtu.be/9J4QOCi1VbEApplied Project: How Fast Does a Tank Drain? Question 2:
https://youtu.be/QtR1QuSNoykApplied Project: How Fast Does a Tank Drain? Question 1:
https://youtu.be/KhsbeI9QPlsApplied Project: How Rainbows are Formed and the Order of it's Colors :
http://youtu.be/Q3Euh4K93_cApplied Project: How Double Rainbows are formed - Calculus of Rainbows Part 2 :
http://youtu.be/bKfyV_YKLR4Applied Project: The Shape of a Can - The Science behind Can Manufacturing :
http://youtu.be/pfpd8RJi9jwApplied Project: Where Should a Pilot Start Descent?:
http://youtu.be/DI4WMqrYB4QApplied Project: Building a Better Roller Coaster:
http://youtu.be/QjtaMIlKYxQApplied Project: Where to Sit at the Movies:
http://youtu.be/oEkFJuCE-4ADerivative Rules: Proof of Chain Rule:
http://youtu.be/tYDDpKzP-VUIntegrals and Volumes:
http://youtu.be/-evdvkDwBuQFundamental Theorem of Calculus - Introduction and Part 1 of the Theorem:
http://youtu.be/3o8Q6UJzJykFundamental Theorem of Calculus - Intro and Proof of Part 2 of the Theorem:
http://youtu.be/yuIl-BPQHss .
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