Index
8.2 First-Order Circuits
Circuits that contain only one inductor and no capacitors or only one capacitor and no inductors can
be represented by a first-order differential equation. These circuits are called first-order circuits.
complete response = transient response + steady-state response
complete response = natural response + forced response
Forced response
8.12 SUMMARY
8 The Complete Response of RL and RC Circuits
jueves, 6 de julio de 2023
03:51 p. m.
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Table 8.12-1 Summary of First-Order Circuits
FIRST-ORDER CIRCUIT CONTAINING A
CAPACITOR
FIRST-ORDER CIRCUIT CONTAINING AN
INDUCTOR
Replace the circuit consisting of op amps,
resistors, and sources by its Thévenin equivalent
circuit:
Replace the circuit consisting of op amps,
resistors, and sources by its Norton equivalent
circuit:
The capacitor voltage is:
The inductor current is:
where the time constant t is
where the time constant t is
The capacitor current is:
The inductor voltage is:
Time as a function of capacitor voltage is:
Time as a function of inductor current is:
Problems
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