Transforming Subsystems to Frequency Domain for Transfer Function Calculation

AI Thread Summary
To transform the subsystems into the frequency domain and obtain the transfer function, it is essential to apply the Laplace transform correctly. In the given equation for system 1, x2 should be treated as a function of s (x2(s)), not as a constant. Additionally, both equations must be transformed to solve for x1(s) and x2(s) effectively. This approach ensures that the interdependencies between the subsystems are accurately captured in the frequency domain. Properly handling these transformations is crucial for accurate transfer function calculations.
GreenLRan
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I have two subsystems that I'm trying to transform into the frequency domain, and trying to obtain the transfer function for each.

I have an equation (for system 1)

m\ddot{x} -k(x2-x1) - b*\dot{x}1 = f

Since this is for system 1, when I take the laplace transform of it, do i have x2 as a function of s (x2(s)) or do i treat x2 as a constant?

Thanks
 
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GreenLRan said:
I have two subsystems that I'm trying to transform into the frequency domain, and trying to obtain the transfer function for each.

I have an equation (for system 1)

m\ddot{x} -k(x2-x1) - b*\dot{x}1 = f

Since this is for system 1, when I take the laplace transform of it, do i have x2 as a function of s (x2(s)) or do i treat x2 as a constant?

Thanks

I suppose that first term should have a 1 subscript on the second derivative. You have to use x2(s) and you won't be able to solve for x1(s) or x2(s) without transforming both equations.
 

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