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To be able to write an ss-domain equation for a circuit, use partial fraction decomposition to separate the terms in this equation, and then inverse transform the equation back into the time-domain. Using
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To be able to write an ss-domain equation for a circuit, use partial fraction decomposition to separate the terms in this equation, and then inverse transform the equation back into the time-domain. Using the mesh-current method to analyze the following circuit yields a set of two integro-differential equations which would be difficult to solve analytically. However, applying a Laplace transform allows for these equations to be rewritten as polynomial equations which can be manipulated algebraically.

User Matthewfx
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Answer:

Assuming it is for the circuit attached below. To construct a domain equivalent for t > 0

Step-by-step explanation:

See hand written solution

To be able to write an ss-domain equation for a circuit, use partial fraction decomposition-example-1
To be able to write an ss-domain equation for a circuit, use partial fraction decomposition-example-2
User HermannHH
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