Applied Project: How Fast Does a Tank Drain? Question 1

In this video I go over another applied project, which is a part of some very interesting math applications at the end of each chapter in my calculus book, and this time solve the applied project titled: How Fast Does a Tank Drain? The applied project looks at modeling a tank of water in terms of how fast it drains as the water level height decreases. This video involves solving Question 1 of the applied project which is looking at modeling a simple cylindrical tank and applying the Torricelli's Law for drainage of a fluid in a tank. This example shows how the drainage of water from a tank can be modeled by a differential equation, and in this question it's a separable equation which allows us to solve for the height of the water level with time explicitly. This is a very interesting video on a real world example of applying differential equations to create solutions and I will be going over further questions on this applied project in later videos; so make sure to watch this video and stay tuned for more!!

Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIhsstdcnJG4C3EaJ1Tw

View Video Notes on Steemit: https://steemit.com/mathematics/@mes/applied-project-how-fast-does-a-tank-drain-question-1

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