thank god this is in english. Your accent actually makes me pay attention more. Theres not a lot of material on this subject i can find, so thank you so much for this since I cant understand what im reading honestly.
Salam sir so nice teacher. plz tell me is existence of fourior integrals is sufficient condition? can you give me example of a function which has fourior integral representation but which is not piecewise continues?thanks in advance
thank god this is in english. Your accent actually makes me pay attention more. Theres not a lot of material on this subject i can find, so thank you so much for this since I cant understand what im reading honestly.
A very good lecture. I tip my hat to you!.
thank you, it helped alot!
Sir, thanks for your video. really appreciate! Alot better than my prof -_-
In 3.16 how f(x) was replace by f(t)
You're really great sir🙏🏻🙏🏻🙏🏻🙏🏻
It helps me a lot🙏🏻🙏🏻
Thank you 🙏🏻
thank you its amazing and it helped me al lot
thank you sir for helping us a lot
Salam sir so nice teacher.
plz tell me
is existence of fourior integrals is sufficient condition? can you give me example of a function which has fourior integral representation but which is not piecewise continues?thanks in advance
can someone explain, why Fourier series was taken in variable x but the coefficients were taken in variable t. Regards
Same question ❓
Many many tks sir 🙏.,.sir 2cosAcosB=cos(A+B)+cos(A-B)..... 🙏 🙏
Yes but he used sin instead
awesome !!!!!!!!!!!!!!!
At 15:35 how you wrote it as pie(f(X)) ?
He just multiplied the π term which was in RHS as(1/π) in the LHS of the equation..as f(x) * π
thanks Sir ❣❣
god bless you
thank you sir...lot:)
Thank you sir.
USEFUL. THANKS A LOT
Great information, as long as you keep the sound off.
brilliant!!!!!
Thank you sir
Best!
Nice
Yes cameraman bar bar focus change karke irritate kar raha he
this is so fucking helpful
nice
thanks
Why "OK" chanting after every sentence. Most annoying.
and " nothing but "
Please revise your 2cos(a)cos(b) formula 😂😂😂😂
Please the explain and proof the fourier integral theorem