Time domain , frequency domain representation,Laplace and Fourier representation,transfer function of a impulse response system,.. now I know this mam 🎉
Sometimes your pronounciation is hard to understand, but the content (your explanation) is very good! Therefore it was worth it repeatedly watching the video the understand the words you're saying. Thank you very much for sharing!
No one has any idea why they are studying this stuff. FYI it is used in audio production ( audio engineers) use this as application without knowing this most of the time
It is used in control systems, and control systems are in most of the machines despite its engineering nature. It is not only specified for thw function of Audio Engineering sir.
I have watched your videos from the starting but still your this video contants laplace transform and convolution and fourier transform prior knowledge. But i have none of it therefore i didnot understand this video. What is the right way to deal with it. Please help
A transform is like changing the units of a basisvector. In Europe, we say the distance from Amsterdam to Paris is 480 km. Our basisvector is 1 km. But Americans say it is 300 miles. Their basisvector is 1 mile. They transform kilometers in miles: 1 km. = 0.625 miles. Both we are saying the same thing; the distance does not change! Transforming the units of a basisvector can make calculations easier sometimes!
the impulse response is unique to every unique system if that is your question? else here is a way of thinking about what impulse response means. if you have an unknown system and your input x(t) is the impulse function then y(t) is the impulse response The impulse response captures what the system will do to any input. for example your system delays your input then for x(t)= q(t) (impulse function), y(t)= (q(t-a)) note the area of q(t) = 0 for t>a and t
A control system whose response is step response, -0.6(1+e^-3t) cascade to block whose response is impluse response, e^-2t. What is the transfer function system. Answer can anyone tell me
since the systems are cascaded, the functions are to be convoluted. convolution of the given functions become [-0.6(1+e^-3t)]* [e^-2t] = [-0.6*e^-2t]+[e^-3t)* e^-2t]. Applying Laplace transform, above function becomes = [-0.6/s+2] +[-0.6/(s+3)(s+2)] applying partial fraction to 2nd term; =[-0.6/s+2] +{[-0.6/(s+2)]+[0.6/(s+3)]} = [-1.2/(s+2)]+[0.6/(s+3)] --> transfer function of the given system applying inverse Laplace transform, = 0.6(e^-3t - 2e^-2t) --> output response in time domain
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finally a video without expecting subs or likes with good content
Time domain , frequency domain representation,Laplace and Fourier representation,transfer function of a impulse response system,.. now I know this mam 🎉
Very To the point and Very Informative ❤️❤️❤️
Thanks mam... Your videos are according to my syllabus 😊😊☺
Sometimes your pronounciation is hard to understand, but the content (your explanation) is very good! Therefore it was worth it repeatedly watching the video the understand the words you're saying.
Thank you very much for sharing!
thank you for your excellent explanation and if possible can you tell me some pulse response function with the help of examples?
No one has any idea why they are studying this stuff. FYI it is used in audio production ( audio engineers) use this as application without knowing this most of the time
It is used in control systems, and control systems are in most of the machines despite its engineering nature. It is not only specified for thw function of Audio Engineering sir.
Convolution is used in Quantum Field Theory too ;-)
Easy to understand, thanks, great video.
hard to watch..
Super explanation mam
Response and output both are same?
Good class
bless you
very good
#rajivpatelmathosyguru
Nice and easy to understand . Thanks mam really appreciated
Your really great mam🙏🙏
Thanks !
I have watched your videos from the starting but still your this video contants laplace transform and convolution and fourier transform prior knowledge. But i have none of it therefore i didnot understand this video. What is the right way to deal with it. Please help
A transform is like changing the units of a basisvector. In Europe, we say the distance from Amsterdam to Paris is 480 km. Our basisvector is 1 km. But Americans say it is 300 miles. Their basisvector is 1 mile. They transform kilometers in miles: 1 km. = 0.625 miles. Both we are saying the same thing; the distance does not change! Transforming the units of a basisvector can make calculations easier sometimes!
Madam....What is convolution...?
I wake up from sleep at midnight after hearing your beautiful English pronunciation. I want to learn Indian English, please can you help me :)
When we find the impulse response of a system what should be its particular solution???
Plzz anyone solve this question.
the impulse response is unique to every unique system
if that is your question?
else here is a way of thinking about what impulse response means.
if you have an unknown system and your input x(t) is the impulse function then y(t) is the impulse response
The impulse response captures what the system will do to any input.
for example your system delays your input then for x(t)= q(t) (impulse function), y(t)= (q(t-a))
note the area of q(t) = 0 for t>a and t
Lumped and distributed parameters video post mam
Thanks ma'am
why h(t) and x(t) are convoluted?
Reals you all lecture all good
Wht is you na mam
Mam name is gouthami
A control system whose response is step response, -0.6(1+e^-3t) cascade to block whose response is impluse response, e^-2t. What is the transfer function system. Answer can anyone tell me
since the systems are cascaded, the functions are to be convoluted. convolution of the given functions become
[-0.6(1+e^-3t)]* [e^-2t]
= [-0.6*e^-2t]+[e^-3t)* e^-2t].
Applying Laplace transform, above function becomes
= [-0.6/s+2] +[-0.6/(s+3)(s+2)]
applying partial fraction to 2nd term;
=[-0.6/s+2] +{[-0.6/(s+2)]+[0.6/(s+3)]} = [-1.2/(s+2)]+[0.6/(s+3)] --> transfer function of the given system
applying inverse Laplace transform,
= 0.6(e^-3t - 2e^-2t) --> output response in time domain
Will you marry me 😩❤️❤️❤️