Deriving Bernoulli's Equation in 1 Video [Physics of Fluid Mechanics #53]
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- Опубліковано 28 лип 2024
- We are going to derive Bernoulli's Equation for an ideal fluid all in one video! We'll use the Equation of Continuity (A1v1 = A2v2) and the Conservation of Energy Statement and apply them to a small flow tube in our fluid flow.
If you would like to watch the 4-part series on this derivation that goes into more detail, you can find the videos below:
Part I: • Deriving Bernoulli's E...
Part II: • Deriving Bernoulli's E...
Part III: • Deriving Bernoulli's E...
Part IV: • Deriving Bernoulli's E...
⏰ Timestamps:
0:00 Introduction
0:43 Ideal Fluid Model
0:58 Equation of Continuity
1:19 The Conservation of Energy Statement
2:58 The Flow Tube Model
4:27 External Forces on the System
7:43 Calculating External Work
12:45 Calculating Potential Energy
14:40 Calculating Kinetic Energy
16:20 Deriving Bernoulli's Equation
🎥 This lecture is part of the Physics of Fluid Mechanics course: • The Physics of Fluid M...
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📝 You can download my lecture notes used in this series here: drive.google.com/file/d/1O7UR...
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Seriously one of the most beautiful relationships
Great video! I asked for a complete deviation in one video and i am glad yoi delivered
Best video on bernoulli's equation❤️❤️
Thank you for this great video on the derivation of Bernoulli's equation. I'm an hvac technician and want to understand fluid flow better and your explanation definitely helped me put the pieces together.
You’re very welcome! I’m very glad it’s helped you :)
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thanks my dear teacher!!!!!!!!!
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The water in the first segment is different water from that in segment two, right? It's the same volume, but different matter. Because if you were tracking a particular mass of water making its way from the first segment to the second, then you'd need to consider the work done over the whole length.
exactly what i was thinking