# RLC and GLC Circuit Analysis - Gibilisco MCQs in Electronics

MCQs in RLC and GLC Circuit Analysis from the book Teach Yourself Electricity and Electronics, 5th edition by Stan Gibilisco.

This is the Multiple Choice Questions (MCQs) in Chapter 16: RLC and GLC Circuit Analysis from the book Teach Yourself Electricity and Electronics, 5th edition by Stan Gibilisco. If you are looking for a reviewer in Electronics Engineering this will definitely help you before taking the Board Exam.

### Begin the Test

1. A coil and capacitor are connected in series. The inductive reactance is 250 Î©, and the capacitive reactance is -300 Î©. What is the net impedance vector, R + jX?

• A. 0 + j550.
• B. 0 - j50.
• C. 250 - j300
• D. -300 - j250.

2. A coil of 25.0 Î¼H and capacitor of 100 pF are connected in series. The frequency is 5.00 MHz. What is the impedance vector, R + jX?

• A 0 + j467.
• B. 25 + j100.
• C. 0 - j467.
• D. 25 - j100.

3. When R = 0 in a series RLC circuit, but the net reactance is not zero, the impedance vector:

• A. Always points straight up.
• B. Always points straight down.
• C. Always points straight towards the right.
• D. None of the above.

4. A resistor of 150 Î©, a coil with reactance 100 Î© and a capacitor with reactance -200 Î© are connected in series. What is the complex impedance R + jX?

• A. 150 + j100.
• B. 150 - j200.
• C. 100 - j200.
• D. 150 - j100.

5. A resistor of 330 Î©, a coil of 1.00 Î¼H and a capacitor of 200 pF are in series. What is R + jX at 10.0 MHz?

• A. 330 - j199.
• B. 300 + j201.
• C. 300 + j142.
• D. 330 - j16.8.

6. A coil has an inductance of 3.00 Î¼H and a resistance of 10.0 Î© in its winding. A capacitor of 100 pF is in series with this coil. What is R + jX at 10.0 MHz?

• A. 10 + j3.00.
• B. 10 + j29.2.
• C. 10 - j97.
• D. 10 + j348.

7. A coil has a reactance of 4.00 Î©. What is the admittance vector, G + jB, assuming nothing else is in the circuit?

• A. 0 + j0.25.
• B. 0 + j4.00.
• C. 0 – j0.25.
• D. 0 + j4.00.

8. What will happen to the susceptance of a capacitor if the frequency is doubled, all other things being equal?

• A. It will decrease to half its former value.
• B. It will not change.
• C. It will double.

9. A coil and capacitor are in parallel, with jBL = -j0.05 and jBC = j0.03. What is the admittance vector, assuming that nothing is in series or parallel with these components?

• A. 0 - j0.02.
• B. 0 - j0.07.
• C. 0 + j0.02.
• D. -0.05 - j0.03.

10. A coil, resistor, and capacitor are in parallel. The resistance is 1 Î© ; the capacitive susceptance is 1.0 siemens; the inductive susceptance is -1.0 siemens. Then the frequency is cut to half its former value. What will be the admittance vector, G + jB, at the new frequency?

• A. 1 + j0.
• B. 1 + jl.5.
• C. 1 - jl.5.
• D. 1 – j2.

11. A coil of 3.50 Î¼H and a capacitor of 47.0 pF are in parallel. The frequency is 9.55 MHz. There is nothing else in series or parallel with these components. What is the admittance vector?

• A. 0 + j0.00282.
• B. 0 – j0.00194.
• C. 0 + j0.00194.
• D. 0 – j0.00758.

12. A vector pointing “southeast” in the GB plane would indicate the following:

• A. Pure conductance, zero susceptance.
• B. Conductance and inductive susceptance.
• C. Conductance and capacitive susceptance.
• D. Pure susceptance, zero conductance.

13. A resistor of 0.0044 siemens, a capacitor whose susceptance is 0.035 Siemens, and a coil whose susceptance is -0.011 siemens are all connected in parallel. The admittance vector is:

• A. 0.0044 + j0.024.
• B. 0.035 – j0.011.
• C. -0.011 - j0.035.
• D. 0.0044 + j0.046.

14. A resistor of 100 Î©, a coil of 4.50 Î¼H, and a capacitor of 220 pF are in parallel. What is the admittance vector at 6.50 MHz?

• A. 100 + j0.00354.
• B. 0.010 + j0.00354.
• C. 100 – j0.0144.
• D. 0.010 + j0.0144.

15. The admittance for a circuit, G + jB, is 0.02 + j0.20. What is the impedance, R + jX?

• A. 50 + j5.0.
• B. 0.495 - j4.95.
• C. 50 - j5.0.
• D. 0.495 + j4.95.

16. A resistor of 51.0 Î© an inductor of 22.0 Î¼H and a capacitor of 150 pF are in parallel. The frequency is 1.00 MHz. What is the complex impedance, R + jX?

• A. 51.0 - j14.9.
• B. 51.0 + j14.9.
• C. 46.2 - j14.9.
• D. 46.2 + j14.9.

17. A series circuit has 99.0 Î© of resistance and 88.0 Î© of inductive reactance. An ac RMS voltage of 117 V is applied to this series network. What is the current?

• A. 1.18 A.
• B. 1.13 A.
• C. 0.886 A.
• D. 0.846 A.

18. What is the voltage across the reactance in the above example?

• A. 78.0 V.
• B. 55.1 V.
• C. 99.4 V.
• D. 74.4 V.

19. A parallel circuit has 10 ohms of resistance and 15 Î© of reactance. An ac RMS voltage of 20 V is applied across it. What is the total current?

• A. 2.00 A.
• B. 2.40 A.
• C. 1.33 A.
• D. 0.800 A.

20. What is the current through the resistance in the above example?

• A. 2.00 A.
• B. 2.40 A.
• C. 1.33 A.
• D. 0.800 A.

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