ircuit 1. Create a circuit with an AC Voltage in series with a resistor, inductor, and capacitor. Note also the capacitance, inductance, and resistance as was done in Part 1. C = 0.10F L= 50.0 H R- 10.0 2. Right click the AC Voltage and click Change Voltage and note the current value of the voltage. Click Change Frequency and note the current value of frequency. V= 10 O V

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Author:Stephen L. Herman
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Chapter21: Resistive-capacitive Series Circuits
Section: Chapter Questions
Problem 6RQ: A 15-F AC capacitor is connected in series with a 50 resistor. The capacitor has a voltage rating...
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Please help me on question 5. and 7. I do not know if I am doing it right.Thank you 

Voltage: 4V
Part 2 – RLC Circuit
1. Create a circuit with an AC Voltage in series with a resistor, inductor, and capacitor. Note also the
capacitance, inductance, and resistance as was done in Part 1.
C = 0.10F
L= 50.0H
R- 10.0 f
2. Right click the AC Voltage and click Change Voltage and note the current value of the voltage.
Click Change Frequency and note the current value of frequency.
V= 10,0 V
f = 0.50 Hz
%3D
3. Place Voltage Chart around each element in the circuit, include the AC Voltage. Make sure the
polarity is consistent.
4. Mark the maximum/minimum voltage on each graph. Qualitatively note the similarities and
differences between the graphs. Which graphs are in phase with one another? Which graphs are not?
What about the sign of the amplitude?
AC Voltage
Capacitor
Resistor
Inductor
Maximum, 1ov
Maximum,
Maximum
Maximum
: IoV.
Voltage
Voitage
Minimum
Voltage
Votage
Minimum
-1OV
Minimum .
Vo Hage
Minimum
Voltage
Voltage
-2v
- IV
Voltage
5. Using the RMS voltages (V RMS = Vo / V2) show that the RMS voltage on the AC Voltage is consistent
with the voltage sum of each element VRMS = V [ (VRMS.R)^2 + (VRMS,L -VRMS,c)^2 ].
%3D
Vems a 10.0V/2
VRMS = (I0)2 + ( 50 - 0.10)²
ニ
VRMS
= 7.071067812v
VRMS =
50.892140885 V
%3D
6. Using the resistance, capacitance, inductance, and the frequency of the AC Voltage calculate the
impedance Z.
Z= R?
= 2 (0.50)( 50)
5 157.0796327
(XL- Xc)²
(10)2+(157.07 96327. 3. 183098861)2
154.2210852 S2
: lan (0,50) Xe: 3.183098861
こ
7. Place a Current Chart after the battery in the circuit. Note the maximum value of the current. Using
the RMS current show that the RMS voltage from the AC Voltage is consistent with the RMS current
and impedance.
Maximum value of the
Current: 0.06A
Transcribed Image Text:Voltage: 4V Part 2 – RLC Circuit 1. Create a circuit with an AC Voltage in series with a resistor, inductor, and capacitor. Note also the capacitance, inductance, and resistance as was done in Part 1. C = 0.10F L= 50.0H R- 10.0 f 2. Right click the AC Voltage and click Change Voltage and note the current value of the voltage. Click Change Frequency and note the current value of frequency. V= 10,0 V f = 0.50 Hz %3D 3. Place Voltage Chart around each element in the circuit, include the AC Voltage. Make sure the polarity is consistent. 4. Mark the maximum/minimum voltage on each graph. Qualitatively note the similarities and differences between the graphs. Which graphs are in phase with one another? Which graphs are not? What about the sign of the amplitude? AC Voltage Capacitor Resistor Inductor Maximum, 1ov Maximum, Maximum Maximum : IoV. Voltage Voitage Minimum Voltage Votage Minimum -1OV Minimum . Vo Hage Minimum Voltage Voltage -2v - IV Voltage 5. Using the RMS voltages (V RMS = Vo / V2) show that the RMS voltage on the AC Voltage is consistent with the voltage sum of each element VRMS = V [ (VRMS.R)^2 + (VRMS,L -VRMS,c)^2 ]. %3D Vems a 10.0V/2 VRMS = (I0)2 + ( 50 - 0.10)² ニ VRMS = 7.071067812v VRMS = 50.892140885 V %3D 6. Using the resistance, capacitance, inductance, and the frequency of the AC Voltage calculate the impedance Z. Z= R? = 2 (0.50)( 50) 5 157.0796327 (XL- Xc)² (10)2+(157.07 96327. 3. 183098861)2 154.2210852 S2 : lan (0,50) Xe: 3.183098861 こ 7. Place a Current Chart after the battery in the circuit. Note the maximum value of the current. Using the RMS current show that the RMS voltage from the AC Voltage is consistent with the RMS current and impedance. Maximum value of the Current: 0.06A
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