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Electronics - Analogue
12. RC Circuits
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Created by
Ryanna Clifford
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Cards (32)
VR
I
lead source
Vs
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Vc lags
Vs
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Phase angle between VR I and Vc always
90º
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Signal Generators
Function
sine
square
pulse regular
triangular
(ramp)
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series RC circuit
Resistive
Capacitive
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Impedance
Total
opposition
to
sinusoidal
current (Ohms)
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Phase angle
Phase difference between the total current and the source voltage
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Vc lags I by
90º
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VR
in phase with
I
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Polar form
Phase
angle
Ohms
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Analysis of series RC circuits
1. Determine
source voltage
2. Draw
phasor
diagram
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Phasor quantities
Z, V, I
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Ohms's Law =
Kirchhoffs Voltage Law
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Phasor Algebra
: multiplication and division are easiest in
polar
form
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Applying Ohm's
Law
1. V=IZ = (0.2Ð0°mA) (18.8Ð-57.8°)kW
2. VS = 3.76V
3. I =
0.2 mA
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Current and Voltage Relationships in a Series RC Circuit
Current
same
in R and C
Kirchhoff's Voltage Law
: Vs = VR + VC
Vc lags VR by
90°
Vs = VR
- jVc
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Conductance, Susceptance and Admittance
Capative susceptance
Admittance
(Y)
Siemens
(S)
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Total Admittance Y = G + BC =
3.03
mS + j
1.26
mS
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Applying Ohms Law
1. IT = VS Y = (
10
Ð0V)(
492
Ð22.5°µS)
2. IT =
4.92
Ð22.
5°
mA
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Analysis of Parallel RC Circuits
Ohms
Law and
Kirchhoff's
Current Law
For convenience in
parallel
circuits
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Relationships of the Currents and Voltages in Parallel RC Circuits
Current
divides
VS appears across
resistive
and
capacitive
branches
Vc leads voltage by
90°
IR VR Vc in
phase
with voltage VS
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Series –
Parallel RC Circuits
Total Impedance
, Total current,
phase angle
by which IT leads VS
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Power in RC Circuits
Purely
resistive
: power dissipated as
heat
Purely
Capacitive
: storage and
released
, no net energy loss
Some stored, some
lost
as heat
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True power
Ptrue=
I2R
(
Watt
)
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Reactive power
Pr =
I2 XC VAR
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Applications:
Phase Shift
RC lag network
Output lags input
CRO display
Phase difference
between
Input
and Output
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Magnitude of the Output Voltage
Imagine R,
C lag network
as a
voltage
divider
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RC lead network
Current leads
I/p voltage
Vout
taken across resistor
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Magnitude
of the
Output Voltage
Voltage Divider
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RC Circuit as a filter
Low
pass filter
High
Pass filter
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Troubleshooting
Effects of a
leaky capacitor
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Phase
shift
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