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The given expression is:

\[
V_o(s) = \frac{2s - 4}{(s^2 + s)(s^2 + 7)}
\]

How can I assist you further with this equation? Would you like to simplify it, find the inverse Laplace transform, or analyze it in another way?

### Related Questions:
1. Do you need to find the partial fraction decomposition of this expression?
2. Would you like to compute the inverse Laplace transform of \(V_o(s)\)?
3. Are there any poles or zeros you would like to identify for \(V_o(s)\)?
4. Would you like to plot this transfer function for a specific range of \(s\)?
5. Do you need help with any associated circuit problem involving \(V_o(s)\)?

#### Tip: When dealing with Laplace transforms, it’s helpful to decompose the rational function into simpler terms using partial fractions before performing an inverse Laplace transformation.

Explore the Laplace transform of the transfer function Vo(s) = (2s - 4) / ((s^2 + s)(s^2 + 7)). Learn how to simplify it using partial fraction decomposition, identify poles and zeros, and compute its inverse Laplace transform. Suitable for college-level students studying control systems or differential equations.

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