Q4 a) Using differential equation, derive the expression for charging current of a series RC circuit. 'Assume the circuit is initially relaxed. b) The voltage variation of a circuit against time is described by the following differential equation. d² − v(t) + 5 — v(t) + 6v(t) = 4e¯'u(t) dt dt Using Laplace Transform, obtain v(t). Assume v(0) = 1, dv(0) dt =-1.

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Q4 a)
Using differential equation, derive the expression for charging current of a series
RC circuit. 'Assume the circuit is initially relaxed.
b)
The voltage variation of a circuit against time is described by the following
differential equation.
d²
dt
-v(t) + 5 = v(t) + 6v(t) = 4e¯'u(t)
dt 34
Using Laplace Transform, obtain v(t). Assume v(0) = 1,
dv(0)
dt
=-1.
Transcribed Image Text:Q4 a) Using differential equation, derive the expression for charging current of a series RC circuit. 'Assume the circuit is initially relaxed. b) The voltage variation of a circuit against time is described by the following differential equation. d² dt -v(t) + 5 = v(t) + 6v(t) = 4e¯'u(t) dt 34 Using Laplace Transform, obtain v(t). Assume v(0) = 1, dv(0) dt =-1.
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