[@vinayv4707]

I have exam tommorow ,it had been very helpful .thank u sir

[@lankaravalika2085]

thank you for the simple and cool explanation

[@rizwanalinadaf9623]

This channel IS really super... And your Teaching is Awesome Sir... Thank you and make more videos of engineering mathematics

[@vamsinaidu8690]

I don't understand at -11:5

[@pavankumarv5214]

I had exam for tomorrow , it was v much helpful , tq sir❤

[@aliapatel2888]

THANKS Sir. So easy for me

[@wrinkson9848]

Thanks you sir for your help

[@komalbutt7533]

Very nice n easy method

[@janespot777]

Thank u sir, u r a genius❤

[@mohammedshafiq4076]

Sir please make videos of all questions in this module related to derivations

[@gopaldevkota4102]

sir you dont have play list for this

[@sandeepmv9326]

Can we set the advertisents how many times ever by our selves ?

[@abe__9443]

Yes, if the video is over 10 minutes

[@radhekumar3343]

Legender differential equation par video banaye naa sir

[@radhamadav9990]

Nice sir💖

[@mecury8588]

God bless Dr

[@gnanaprakash3424]

Nice explaining brother.. and continue this making videos of maths

[@AAMEER_]

very nice i like ur way of teaching

[@geoffreymuriithikiogora4564]

Nice explanation

[@lethint1717]

Please add Legure and Hermite also

[@gopaldevkota4102]

i need help to find its play list

[@babansahani9286]

Super sir

[@rambabuprb4686]

Super excellent

[@EASYMATHSEASYTRICKS]

Thank you very much

[@rambabuprb4686]

Do video on Hermite polynomial sir

[@bokulbiswas6104]

yC’’ + C’-C=0
Use the transformation [ ¯y = 2√y] simplify the above equation to a modified Bessel equation of appropriate order. Identify the order and write down the analytical solution for the concentration distribution C=f (¯y) and thus C= f(z) using modified Bessel equation. Can you please help me with that sir?

[@gouthamraj2967]

At 6:53 there is a mistake....it is by equating the co-efficient of x^(k+r) not x^(k+2)

[@jephtajoseph178]

Thanks. You have assisted me in understanding this lecture 🤝

[@wrinkson9848]

Thanks you. I was also thinking about same

[@nuhinhawlader9908]

জাযাকাল্লাহু খাইরান

[@BRAgi-zs3mf]

Not clear at all on the limitations of the roots of the indicial equation and need for two linearly independent equations to a 2md order ODE.

[@adityasharma11057]

SIR ONE QUERY WHAT IS THE VALUE OF sin⁡(nπ+θ)where n=1,2……

[@MuhammadYasir-lx8md]

how can get r-2 explain in detail please?

[@vivekutturkar4345]

to make the power of x equal of both the terms , we put r = r-2 in the second term, so that x^(k+r+2) becomes x^(k+r-2+2) = x^(k+r)

[@wrinkson9848]

Sir notes in PDF please?

[@Shahidhussain-wd2kr]

Bro u saying dis and dat has confused me even more

[@sushantupadhyay4464]

The second part of the solution is not as discussed by you. Here case III (a) will arise which has twist and turns and need more precise calculations for y2. Have to introduce weber function and y2 =d/dk(k-k1)U(x,k) at k=k1=-n. here d/dk may be read as partial derivative.

[@ckcmedia43]

thank u soo much bro..

[@EASYMATHSEASYTRICKS]

Always welcome

[@SudhirKumar-ze1ux]

Misllaneous ka question batane ki kripa ki Jay bessel, equation mai

[@muhammadnawaz9465]

Sir Bessel differential equation ka video send me

[@MO-fg2cm]

Holy moly this is difficult

[@Shahidhussain-wd2kr]

Try to be more precise with exact sayings not where u write something else and say something else. Evrythng else was gud

[@bensonmwirigi6772]

At 4.56 you equated entire x^k+r to zero and not just x^k

[@rOceanIngle]

Zoom out instead plz

[@mohammedshafiq4076]

Please

[@uttaranghosh2318]

Soooooo.... loooooooong..

[@aliyaanjum2784]

H Anjum bsc PCM 4th semester

[@julurukiranmai2946]

Nice explanation