1. Derive the transfer function, G(s) of the system using V(s) as the input and Vc(s) as the output. See electrical circuit attached.
1. Derive the transfer function, G(s) of the system using V(s) as the input and Vc(s) as the output. See electrical circuit attached.
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1. Derive the transfer function, G(s) of the system using V(s) as the input and Vc(s) as the output.
See electrical circuit attached.

Transcribed Image Text:A circuit with a resistor and capacitor in series is subjected to a number of different input voltages
as shown:
R
VR(t)
v(t)
vo(t)
i(t)
v(t)
i(t)
VR(t)
vc(t)
C
Input voltage to the circuit
Current flowing in the circuit
Voltage across the resistor
Output voltage across the capacitor
Capacitance of the capacitor
Resistance of the resistor
=
R
Using Kichhoff's voltage law we can derive a model of the circuit operation
For a series resistor and capacitor circuit:
v(t) = vR(t) + vc(t)
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