Most smart people don't understand what they do, they just pretend to until they do understand. Mistake most people do is that they should understand a concept perfectly but look at it like a puzzle instead of a snake and ladder board, connect puzzles to your maximum extent, may god help you
You never be a good teacher. What is in your mind is different to the others. If some people knew these kind of integral no need to listen to you. You just lecturette for the people that they knew these subject.
Great work! If only they taught like this in school
Please continue your work .....don't stop...👍
You've helped me to understand it very accurately than mugging it up.
really helpful to understand the concepts. Vivid demonstration. Thanks a lot you made my day😍
Keep up the good work💕. We want these type of videos many more.
Really an underrated channel
Excellent👍
Keep doing such videos
I have done all my maths without understanding & now I have got the gist of those maths by this, thanks to it's creator. May AllaH bless him or her.
The best explanation
I wish these videos were available when I studied engineering
Amazing the way of teaching is jss...outstanding....I am worried why this channel is not growing as per its potential.....
最喜欢的一集😁
I have no idea how do you guys understand this so easily but even after watching the video I was no able to grasp properly.
Most smart people don't understand what they do, they just pretend to until they do understand. Mistake most people do is that they should understand a concept perfectly but look at it like a puzzle instead of a snake and ladder board, connect puzzles to your maximum extent, may god help you
Amazing video
Thanks ^^
I still not understand...cal3 is toooooo hard!!!! but this video is beautiful
Please can you explain me what will happens if we integrate an integral infinite times
Simple integral: ∫dx
Double integral: ∬dA = ∬dydx ∬ rdrdθ
Triple integral: ∭dV = ∭dzdydx = ∭rdzdrdθ = ∭ρ^2*sin(φ)dρdφdθ
Line integral: ∮ F ∙ dr = ∮ (F ∙ n)ds = ∬(Ny-Mx)dA = ∯ curl F ∙ dS = ∫y(x)√(1+(y')^2)dx = ∫r(t)√((x')^2+(y')^2)dt = ∫r(θ)√(r^2+(r')^2)dθ
Surface integral: ∯ F ∙ dS = ∯(F ∙ N)dS = ∬z(x, y)√(1+zx^2+zy^2)dydx = ∬r(s, t)√(rs ⨉ rt)dsdt = ∬g(x, y, z) * ∇g/(∇g ∙ n)dA = ∬r(θ, z)√(r^2+rθ^2+(r*rz)^2)dθdz = ∬ρ(φ, θ)√((ρ^2*sin(φ))^2+(ρ*sin(φ)*ρφ)^2+(ρ*ρθ)^2)dφdθ
Volume integral: ∰ F ∙ dS = ∰(F ∙ N)dS = ⨌dV = ⨌dwdzdydx = ⨌rdwdzdrdθ = ⨌r1r2dr2dθ2dr1dθ1 = ⨌ρ^2*sin(φ)dwdρdφdθ = ⨌р^3*sin^2(φ)*sin(ψ)dрdφdψdθ
Using Green's Theorem, you can convert a line to a surface integral.
Using the Divergence Theorem, you can convert from a surface integral into an interior integral.
This is great. Too bad we don't have holograms in schools.
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Yes
India 0:32
You never be a good teacher. What is in your mind is different to the others. If some people knew these kind of integral no need to listen to you. You just lecturette for the people that they knew these subject.
Your are right, l don't understand