Hello, Friends!

I am Prof. Tondare S.M, an Assistant Professor at an Engineering Institute. I have created this channel with the goal of providing comprehensive online tutorials on various subjects, including Digital Signal Processing, Signals and Systems, Digital Systems Design using VHDL, Digital Electronics, and much more.

Through this channel, we aim to offer in-depth, simplified explanations of key concepts in Electronics and Electrical Engineering. Our tutorials will feature step-by-step solutions and examples from university courses and competitive exams like GATE.

Our primary goal is to make complex topics accessible, helping students grasp difficult concepts in an easy and understandable way.

I hope you enjoy the tutorials and find them helpful in your learning journey!

Don't forget to like, comment and subscribe our channel
http://www.youtube.com/c/SantoshTondareEngineeringTutorials

Email: [email protected]

Thanks for watching
Santosh Tondare

|| Z transform of elementary signals|| Impulse function, unit step, shifted impulse function||
7:05
|| Z transform of elementary signals|| Impulse function, unit step, shifted impulse function||
|| Z transform of causal-Anticausal-both sided sequence
11:46
|| Z transform of causal-Anticausal-both sided sequence
|| Examples and solutions on Z-transform||
17:59
|| Examples and solutions on Z-transform||
|| Region of Convergence|| Z-transform|| Properties of ROC in z transform||
15:30
|| Region of Convergence|| Z-transform|| Properties of ROC in z transform||
|| Z-transform || Definition ||Necessity || Expression ||
8:38
|| Z-transform || Definition ||Necessity || Expression ||
|| Inverse Laplace transform with the region of Convergence examples & solutions ||
11:25
|| Inverse Laplace transform with the region of Convergence examples & solutions ||
|| Inverse Laplace Transform-Examples & Solutions ||
15:10
|| Inverse Laplace Transform-Examples & Solutions ||
| Initial and final value theorem examples and solutions|
6:54
| Initial and final value theorem examples and solutions|
| Initial and final value theorem - Laplace transform| Find initial and final value|
10:45
| Initial and final value theorem - Laplace transform| Find initial and final value|
| Properties of Laplace transform |
24:27
| Properties of Laplace transform |
| Lti system with difference equation and it's solution |
16:43
| Lti system with difference equation and it's solution |
| Inverse discrete time Fourier transform - examples and solutions |
7:46
| Inverse discrete time Fourier transform - examples and solutions |
| X(w) denotes the Fourier transform of x(n), perform the functions X(e^j0),X(e^jπ),...
13:40
| X(w) denotes the Fourier transform of x(n), perform the functions X(e^j0),X(e^jπ),...
# All properties of D.T.F.T. in one phase #
22:57
# All properties of D.T.F.T. in one phase #
| Inverse D.T.F.T| Find IDTFT of given functions| Examples and solutions|
14:59
| Inverse D.T.F.T| Find IDTFT of given functions| Examples and solutions|
| Find D.T.F.T of x(n)= a^n u(-n-1) |
5:16
| Find D.T.F.T of x(n)= a^n u(-n-1) |
| Find the discrete time Fourier transform of given signals|
9:13
| Find the discrete time Fourier transform of given signals|
| Discrete time Fourier transform examples |
10:10
| Discrete time Fourier transform examples |
| Find Discrete time Fourier transform of given signals |
9:09
| Find Discrete time Fourier transform of given signals |
| An LTI system with characteristic equations is given, find it's impulse response|
12:26
| An LTI system with characteristic equations is given, find it's impulse response|
|LTI system with differential eqn d2y(t)/dx2+4dy(t)/dt+3y(t)= dx(t)/dt+2x(t) find impulse response |
9:07
|LTI system with differential eqn d2y(t)/dx2+4dy(t)/dt+3y(t)= dx(t)/dt+2x(t) find impulse response |
| determine the output response of lti system with h(t)= e^-at u(t), x(t)=e^-bt u(t) |
9:01
| determine the output response of lti system with h(t)= e^-at u(t), x(t)=e^-bt u(t) |
| Examples on Fourier transform |
7:11
| Examples on Fourier transform |
| Find Fourier transform of given signals using Properties X1(t)= x(2-t)+x(-2-t); X2(t)=x(2t-3)|
7:29
| Find Fourier transform of given signals using Properties X1(t)= x(2-t)+x(-2-t); X2(t)=x(2t-3)|
| Find Fourier transform using properties | Properties of Fourier transform and examples|
9:49
| Find Fourier transform using properties | Properties of Fourier transform and examples|
| Find Fourier transform of given signals | Fourier transform in Mathematics | Signals and systems|
9:08
| Find Fourier transform of given signals | Fourier transform in Mathematics | Signals and systems|
| Find the Fourier transform of following signals e^-|t| |
11:58
| Find the Fourier transform of following signals e^-|t| |
| Find exponential Fourier series of the given signals|
14:52
| Find exponential Fourier series of the given signals|
| Exponential Fourier Series |
14:22
| Exponential Fourier Series |
| Find the trigonometric series of given signals -2 |
16:28
| Find the trigonometric series of given signals -2 |