Inverse Laplace Transform using Partial Fraction Expansion (Part-2)

In this video, how to find the Inverse Laplace Transform using the Partial Fraction Expansion method is explained through various solved examples.

Here is the list of topics covered in the video:
0:00 Introduction
2:40 Example 1 (Partial Fraction Expansion for real and non-repeating roots)
7:40 Examples 2 and 3 (Partial Fraction Expansion for real and repeating roots)
18:45 Example 3 (Partial Fraction Expansion for Complex roots)

While finding the Inverse Laplace Transform using the Partial Fraction Expansion method, we may encounter three types of roots in the denominator Polynomial.
1) All real and non-repeating roots
2) Real and Repating roots
3) Both Real and complex roots

In this video, how to perform the partial fraction expansion for all three cases is explained using examples.

Other useful videos related to Laplace Transform:
1) What is Laplace Transform? Why we are using it in the circuit analysis?
https://youtu.be/GK-o6RXjROY

2) Laplace Transform of Basic Function:
https://youtu.be/KWcRYnyWDCo

3) Laplace Transform Properties (Part-I)
https://youtu.be/3oTsZwaLjE8

4) Laplace Transform Properties (Part-II)
https://youtu.be/nx9M5rnXKXk

5) Initial and Final Value Theorem:
https://youtu.be/h1JYBSkJoxw

6) Laplace Transform of Periodic Functions
https://youtu.be/6X_bh-hRgpw

7) Inverse Laplace Transform (Part-1):
https://youtu.be/9HSrMDocc0c

This video will be helpful to all the students of science and Engineering for understanding, how to find the Inverse Laplace Transform using the Partial Fraction Expansion Method.
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#laplacetransform
#networkanalysis
#partialfractionmethod

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Видео Inverse Laplace Transform using Partial Fraction Expansion (Part-2) канала ALL ABOUT ELECTRONICS