Surface integral of a function
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- Опубліковано 19 жов 2024
- In this video, I calculate the surface integral of a function f over a surface S, which calculates the volume under the graph of f and over the surface S. It's kind of like a curved version of a double integral! For this, I'm using the parallelogram dS defined in the previous video. Enjoy!
I was searching for visualization of surface integral. Now this video gave me the concept👍 thanks🙏
Best teacher ever, in my own humble opinion🤫
Very Beautiful and elegant approach of teaching. Could you illustrate the geometrical interpretation of lagrange multipliers. 😀
Cool! Good thing you have enough charges on your wand of cancellation to get all the simplifications!
I do not have a talent of fast calculation. But I can afford to try your way and enjoy it. Thank you, Dr. Peyam. ;)
You're so wholesome man! Great explanation it's helped me prepare for vector calc final, also Eid Mubarak.
Eid Mubarak!!!!
Great video! Will you be doing flux integrals soon?
Yep! 😄
I noticed you use unand v as your independent variables. Can you use x and y instead ??
No, x and y are used for the original variables, here we want to use parametrizations
Yeaaaaah!!!
❤️
what are the advantages of the runge-kutta method ?
heck that was amazing! Yet I am not sure what exactly this result means right now :D
WTF= want to find
I coudn't find it damn more work is need