Multivariable Calculus | Stoke's Theorem
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- Опубликовано: 26 авг 2024
- We give a description of Stoke's Theorem as well as a sketch of the proof.
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Stoke's Theorem proof revisited. Most of Multi-variable Calc. students should enjoy this video. Thank you Michael Penn.
6:37: should be Qx - Py instead of Qy - Px
When the circle showed up on the integral sign - this is the defining point where I stopped caring about math during my engineering degree and just mailed it in for a 50. 😄
Thats funny, I got more psyched when "fancy" notation starting showing up in problems!
You're the best math channel. Love your vector Calculus videos
Very good videos, despite me not understanding everything!
Hahaha Not sure how you know Bolsonaro, but your name is quite interesting. I would suggest to you take Jerry out of the name to make It a better joke for brazilians. Hahaha
@@MrRenanwill I'm Portuguese so I'm acquainted with the man. I went with Jerry because it just sounds funny.
Nice, clear, concise 👍
Surface(cos(u/2)cos(v/2),cos(u/2)sin(v/2),sin(u)/2),u,0,2pi,v,0,4pi
Single sided or not? The missing Klein?
Now do the full Stokes' Theorem, with manifolds and the exterior derivative and all that jazz.
loving the lack of numbers😍😍
If you Physics, can you answer this pls?
A horizontal shaft rotates in bearings at its ends. At its midpoint is keyed a disk weighing 40lbs, whose center of gravity is 0.1 inch from the axis of rotation. If a static force of 200 lbs deflects the shaft and disk through 0.1 inch, determine the critical speed of rotation of the shaft.
what are inches and pounds?
Good stuff
14:25, dx is missing, by the way i love this videos
So what must we do to proof the general case?
I'm on a plain, I can't complain
The last 10 seconds of this video are really fishy: how did dA, a scalar, gets transformed into dS, a vector? Thanks!
Hey the equation on the thumbnail is probably wrong
fixed!
#GUCCI
Stoke's Theorem proof revisited. Most of Multi-variable Calc. students should enjoy this video. Thank you Michael Penn.