- #1
karthik96
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Homework Statement
ƒ(s) = 1/((1-exp(-s))*(1+s))
Homework Equations
The Attempt at a Solution
I know the solution is periodic but how to obtain the t-domain function?
karthik96 said:Homework Statement
ƒ(s) = 1/((1-exp(-s))*(1+s))
Homework Equations
The Attempt at a Solution
I know the solution is periodic but how to obtain the t-domain function?
I don't know where to start. I thought that was obvious. Anyway, thanks for nothing. If you didn't know the answer to the problem, you'd have done well to not bother replying at all.Ray Vickson said:You are required to show your work first, before asking for help here.
karthik96 said:I don't know where to start. I thought that was obvious. Anyway, thanks for nothing. If you didn't know the answer to the problem, you'd have done well to not bother replying at all.
The Inverse Laplace Transform is a mathematical operation that transforms a function from the complex frequency domain to the time domain. It is used to find the original function from its Laplace transform.
To find the Inverse Laplace Transform of a function, you need to use a table of Laplace transforms or a formula. You can also use partial fraction decomposition and the convolution theorem to simplify the process.
The Laplace Transform table is a list of common functions and their corresponding Laplace transforms. It is often used as a reference when finding the Inverse Laplace Transform of a function.
Partial fraction decomposition is a method used to break down a rational function into simpler fractions. It is often used in finding the Inverse Laplace Transform of a function, as it simplifies the process by breaking down the function into smaller, more manageable parts.
The convolution theorem states that the Laplace transform of the convolution of two functions is equal to the product of their individual Laplace transforms. This theorem is often used in finding the Inverse Laplace Transform of a function, as it allows for the simplification of complex functions.