Stokes (Curl) Integral Theorem Intuitively Explained

• Stokes (Curl) Integral...
The Curl Integral Theorem combines the rotation of a vector field F within a surface A with the line integral of the vector field along the edge L of the considered surface A. More: en.fufaev.org/...
Books by Alexander Fufaev:
1) Equations of Physics: Solve EVERY Physics Problem
en.fufaev.org/...
2) Alexander Fufaev and His Never Ending Story:
en.fufaev.org/...

[@fufaev-alexander]

More: en.fufaev.org/stokes-curl-theorem

[@cesarhanshoff2741]

Great videos man. You will make sure I pass my calculus exam in 2 weeks. Edit: I passed it :::)

[@devmishra6552]

this video really helped my understanding thanks a lot professor

[@gabrielnegrini8889]

Thanks for the great video!!

[@joaopaulopovoa7080]

Man, thank you so much! This tipe of approach is very insightful and necessary. Greetings from Brazil. God bless you.

[@navjotsinghdhiber3454]

Such a great explanation. You are a gem sir.

[@josereneruiz674]

¡Gracias!

[@saurabhthakur9507]

great explanation, you are a genius

[@nikolayzapryanoff1032]

It would be awesome if you could make a video explaining the Aharonov-Bohm effect!

[@cleisonarmandomanriqueagui9176]

Another great youtube channel like 3B1B . Thanks a lot .

[@newsgo1876]

Awesome! Thanks!

[@lapylaptop]

2:32 , I have a doubt regarding the potential line, doesn't the potential must be zero as it is moving along the line???

[@Akash_Saxena_2013]

"Two things are never available in excess. Time and money. Use both wisely."

[@true_betman]

What do you want to say by mentioning this proverb

[@Akash_Saxena_2013]

What's new in this vedio? You've already explained it in your previous lecture.

[@johnstuder847]

Maybe it’s worth seeing it again? This guy is so good at explaining, I hope he is encouraged to post many more!

[@HazemHassan-ii4dz]

bro dont watch then💀