Tq sir

How to get pdf

Thanks

Thankyou sir

Sir u is bounded as x tends to infinity but how can you say it's Fourier transformation is also bounded as x tends to infinity

Tnq sir

Please tell the software name

Very nice explanation

Jay ganesh ji❤

You are just awesome

❤😂🎉😢😮😅

Great sir...👏👏

Great explanation! You really broke down the concepts in a clear and concise way. It made everything so much easier to understand. Thanks for the insightful lecture!

Very helpful sir..🙏🏻

7:23 pls explain it properly anyone

I didn't understand your hand writing sir

Give me the Poisson integral notes pdf sir

why does he delete sin in 12.45 please

37:23 I can do this without complex numbers 1. Solve recurrence relation using exponential generating function 2. Solve differential equation (initial value problem) with Laplace transform E''(t) - 2xE'(t)+E(t) = 0 E(0) = 1 E'(0) = x E(x,t) = exp(xt)*cos(sqrt(1-x^2)*t) 3. Because it is easy to get nth derivative of each factor then we can use general product rule (In some countries it is called Leibniz's product rule and looks like binomial expansion but instead of powers we have derivatives)

I solved it at ordinary point x_{0} = 0 and I have got result T_{n}(x) = a_{n}\left(\sum\limits_{k=0}^{ floor\frac{n}{2} \lfloor}\frac{(-1)^k}{2^n}\cdot\frac{n}{n-k}\cdot {n - k \choose k} \cdot \left(2x ight)^{n-2k}\lfloor} ight) a_{n}\left(\sum\limits_{k=0}^{ floor\frac{n}{2} \lfloor} \frac{(-1)^k}{2^{2k}} \cdot\frac{n}{n-k}\cdot {n-k \choose k} ight) = 1 I need to calculate sum \sum\limits_{k=0}^{ floor\frac{n}{2} \lfloor} \frac{(-1)^k}{2^{2k}} \cdot\frac{n}{n-k}\cdot {n-k \choose k} but still solution will be valid only for positive integers (not valid for n = 0)

I used ordinary point x_{0} = 0 and got two version of solution with Gamma function and with binomial coefficient Both versions of solution are valid for p \in N \ {0} His name in Cyrylic is written as follows Чебышёв

Yes but if we want to get Chebyshev polynomial from solution of ODE it must satisfy following conditions p must be non-negative integer y(-x) = (-1)^py(x) y(1) = 1

great video

I'm really sorry sir ....but your answer is totally wrong .....sin part will vanish not cosine part

Very helpful video sir . Detailed explanation .Thank you so much

Super 👍

Mean value theorem sir

Please, what is periodicity conditions Sir?

Good, is there any necessary u(x,y)is uniformly continuous.

class ke bacche toh bol nahi payenge lekin kitna chutiya padhaya hai. nahi aata professor ko toh pta nahi kyu padhate hai.

Shall I need solution of dirchilet problem for circular annulus with proof

Very helpful ❤

In the last term substitute, how 2pi will come for a second integral

Thank you so much sir this was very help full and it was easy understanding method🎉❤

Thank you sir... very helpful 😇

Apriciated🎉🎉

Thank you. great lacture.

Marvelous explanation and easy to understand sir.

Explain minimum principle also sir

Excellent explanation sir

incredible

it is very help full

thanks sir amazing content,its helping in opur sem exam

Thank you

at around 4:30 how can we say that f inverse of X2 is X? Let me know!

thanku sir

Can you help the answer of this question Prove that homeomorphism is an equivalence relation among metric spaces

What is the value of x to be placed

Thankyou so much for this maths series . It helpa lot keep going

Not understandable, & your writing too