Mastering Stokes Theorem: Solving the Hemisphere Problem

[@PhysicswithSMsir]

Excellent. Proud to be your teacher.

[@rbmaths]

Thank you sir for your blessings 🙏🏻

[@ellazychavito9222]

This was very helpful to study for my final!

[@rbmaths]

That's great!

[@LokeshPuli-i7c]

Super excellent teaching I understood clearly . Tommorow I have sem exam...... Thank u

[@rbmaths]

Welcome ✌️

[@Mahesh-rd6if]

❤amazing

[@rbmaths]

@@Mahesh-rd6if Thank you 😊

[@Mahesh-rd6if]

Aise visualization bahut rare milta hai

[@rbmaths]

@@Mahesh-rd6if Thank you for the motivation 😊

[@itsjustjit]

Thanks a lot for the explanation, Sir! 😇

[@rbmaths]

Welcome

[@khushboosangod94]

Thankyou ❤

[@danielfintan7004]

don't your bounds for the surface area integral (z in [0,1], theta in [0,2pi]) define a cylinder ? I know that a cylinder's surface area is the same as a sphere's by radial projection but still?

[@KUNDANKumar-fw9nz]

Awesome 😎👍

[@rbmaths]

Thank you

[@adarshjhaxiif-1289]

it helped a lot sir ...thanks

[@rbmaths]

Welcome

[@senpaidawwwggg]

Sir gauss divergence theorem please

[@rbmaths]

I have already uploaded a video on divergence theorem. Please check the Integral Calculus playlist.

[@alpharomio4631]

thank you very much

[@rbmaths]

Welcome!

[@SoumiliGhosh-dc2ik]

Sir please upload a video on Green's Theorem

[@rbmaths]

Okay

[@SoumiliGhosh-dc2ik]

@@rbmaths thankyou sir

[@ThellamburaVithanageThisarasam]

clearly understood

[@rbmaths]

Great!

[@ashutoshbajpayeeofficial23]

Nice Explanation 👍

[@rbmaths]

Thank you

[@kdjarwal]

Thanks for n^ explain

[@mwaqar2182]

In some books n is taken as k in case of paraboloid

[@rbmaths]

I am aware of this. I have seen the same in Das & Pal book. But it is definitely wrong concept wise, although the answer turns out to be same in both the cases.

[@AmanKumar-rk1dg]

ds=r.dr.d0 but you have written ds = d0. dz. Please explain sir(0=theta)

[@rbmaths]

@@AmanKumar-rk1dg Here r=1 as radius is 1.

[@mycoll_action4423]

Sir thora aur pehlye aye hotye😇

[@carleto-y8q]

BS, a length is not equal to a surface area. Why do you not include the units?

[@rbmaths]

When we are integrating length components over a given interval it is becoming a surface area. I have missed writing the units at the end of the problems, but I hope they are understandable 👍