Electrical Engineering: Ch 16: Laplace Transform (16 of 58) The Residue Method

In this video I will explain and give an example of “the residue method” for finding the inverse of the Laplace transform.

Next video in this series can be seen at:

[fahimashab]

these are honest people who lead the world to a new era of geniuses.nothing better to say

[erikmjelde]

This partial fractions method is genius!

[bradreed]

I’m so freaking mad I’m just learning this 😂
This is amazing

[pragyasengar]

thank god, you exist in this world full of not-so-passionate teachers, thank you sir. Great work and so awesome easy trick. cool.

[curtpiazza]

I saw similar methods in books ...but this seems much easier! 😊

[teamtravel]

Love u sir❤ nice explanation from india❤

[ugurdogushamarat]

Sir, why do we have -8.e^-2t.u(t) ? shouldn't we have something like: -8.e^-2t ? why there is the step function in the inverse of 8/s+2 ?

[wilsonchan]

omg, sir, you solved my problem, I can sleep well tonight !!! thank

[elmorro]

How would this method work for somethign in the denominator like s^2+1 ?

[tetlleyplus]

Neat!, I guess, by extrapolation, this method can be used in integration, how it would be this method for repeated factors (if possible)?

[keepleft]

How do you do this partial fractions method if one of your equation was s^2 + 12 / s * (s + 2) * (s + 3)^2?

[Paul-A]

Where is it demonstrated that A= s*F(s) at s=0?

[vishwamithra]

....WHAT IS THE DIFFERENCE BETWEEN THE TWO METHODS.