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Inverse Laplace Transform | Shifting Theorem
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Finding the Laplace transform of a function is not terribly difficult if we’ve got a table of transforms in front of us to use as we saw in the last section. What we would like to do now is go the other way.
We are going to be given a transform, F(s), and ask what function (or functions) did we have originally. As you will see this can be a more complicated and lengthy process than taking transforms. In these cases we say that we are finding the #Inverse #Laplace #Transform of F(s) and use the following notation: f(t)=ζ⁻¹{F(s)}
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We are going to be given a transform, F(s), and ask what function (or functions) did we have originally. As you will see this can be a more complicated and lengthy process than taking transforms. In these cases we say that we are finding the #Inverse #Laplace #Transform of F(s) and use the following notation: f(t)=ζ⁻¹{F(s)}
If you find this video interesting, kindly subscribe to my channel for more exciting Maths tutorials.
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