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Suppose that in a series RLC circuit, R = 50 Ω and no net reactance exists. In which
direction does the complex-impedance vector point?
(a) Straight up
(b) Straight down
(c) Straight toward the right
(d) Downward and toward the right
C
Suppose that in a parallel RLC circuit, G = 0.05 S and B = -0.05 S. In which direction does
the complex-admittance (not the complex-impedance) vector point?
(a) Straight down
(b) Straight toward the right
(c) Upward and toward the right
(d) Downward and toward the right
D
Suppose that in a parallel RLC circuit, R = 10 Ω and jXC = -j10. In which direction
does the complex-admittance (not the complex-impedance) vector point?
(a) Straight up
(b) Straight toward the right
(c) Upward and toward the right
(d) Downward and toward the right
C
A vector pointing upward and toward the right in the GB half-plane would indicate
(a) pure conductance.
(b) conductance and inductive susceptance.
(c) conductance and capacitive susceptance.
(d) None of the above
C
A vector pointing upward and toward the left in the RX half-plane would indicate
(a) pure resistance.
(b) resistance and inductive reactance.
(c) resistance and capacitive reactance.
(d) None of the above
D
Suppose that a coil has a reactance of j 20 Ω. What's the susceptance, assuming that the
circuit contains nothing else?
(a) j 0.050 S
(b) -j 0.050 S
(c) j 20 S
(d) -j 20 S
B
Suppose that a capacitor has a susceptance of j 0.040 S. What's the reactance, assuming that
the circuit contains nothing else?
(a) j 0.040 Ω
(b) -j 0.040 Ω
(c) j 25 Ω
(d) -j 25 Ω
D
Suppose that we connect a coil and capacitor in series with j XL = j 50 and j XC = -j 100.
What's the net reactance?
(a) j 50
(b) j 150
(c) -j 50
(d) -j 150
C
Suppose that we connect a coil of L = 3.00 μH and a capacitor of C = 100 pF in series, and
then drive an AC signal through the combination at a frequency of f = 6.00 MHz. What's the net
reactance?
(a) -j 152
(b) -j 378
(c) j 152
(d) j 378
A
Consider a resistor, a coil, and a capacitor in series with R = 10 Ω, XL = 72 Ω, and
XC = -83 Ω. What's the net impedance Z?
(a) 10 + j 11
(b) 10 - j 11
(c) 82 - j 11
(d) -73 - j 11
B
Consider a resistor, a coil, and a capacitor connected in series. The resistor has a value of
220.0 Ω, the capacitance equals 500.00 pF, and the inductance equals 44.00 μH. We operate
the circuit at a frequency of 5.650 MHz. What's the complex impedance?
(a) 220.0 + j 1506
(b) 220.0 - j 1506
(c) 0.000 + j 1506
(d) 220.0 + j 0
A
Suppose that we connect a resistor, a coil, and a capacitor in series. The resistance equals
75.3 Ω, the inductance equals 8.88 μH, and the capacitance equals 980 pF. We operate the
circuit at a frequency of 1340 kHz. What's the complex impedance?
(a) 75.3 + j 0.00
(b) 75.3 + j 46.4
(c) 75.3 - j 46.4
(d) 0.00 - j 75.3
C
Consider a coil and capacitor connected in parallel with jBL = -j 0.32 and jBC = j 0.20.
What's the net susceptance?
(a) j 0.52
(b) -j 0.52
(c) j 0.12
(d) -j 0.12
D
Suppose that we connect a coil of 8.5 μH and a capacitor of 100 pF in parallel and drive a
signal through them at 7.10 MHz. What's the net susceptance?
(a) -j 0.0045
(b) j 0.0018
(c) -j 0.0026
(d) None of the above
B
What's the net susceptance of the parallel-connected inductor and capacitor described in
Question 14 if we double the frequency to 14.2 MHz?
(a) -j 0.0090
(b) j 0.0036
(c) -j 0.0013
(d) None of the above
D
Consider a resistor, a coil, and a capacitor in parallel. The resistance is 7.50 Ω, the
inductance is 22.0 μH, and the capacitance is 100 pF. The frequency is 5.33 MHz. What's
the complex admittance?
(a) 0.133 + j 0.00199
(b) 0.133 - j 0.00199
(c) 7.50 + j 503
(d) 7.50 - j 503
A
Suppose that a circuit has an admittance of Y = 0.333 + j 0.667. What's the complex
impedance, assuming the frequency does not change?
(a) 1.80 - j 0.833
(b) 1.80 + j 0.833
(c) 0.599 - j 1.20
(d) 0.599 + j 1.20
C
Suppose that we connect a resistor of 25 Ω, a capacitor of 0.0020 μF, and a coil of
7.7 μH in parallel (not in series!). We operate the circuit at 2.0 MHz. What's the complex
impedance?
(a) 8.1 + j 22
(b) 8.1 - j 22
(c) 22 + j 8.1
(d) 22 - j 8.1
D
Suppose that a series RX circuit has a resistance of R = 20 Ω and a capacitive reactance of
X = -20 Ω. Suppose that we apply 42 V RMS AC to this circuit. How much current flows?
(a) 0.67 A RMS
(b) 1.5 A RMS
(c) 2.3 A RMS
(d) 3.0 A RMS
B
Suppose that a parallel RX circuit has R = 50 Ω and X = 40 Ω. We supply the circuit
with E = 155 V RMS. How much current does the entire circuit draw from the AC source?
(a) 5.0 A RMS
(b) 2.5 A RMS
(c) 400 mA RMS
(d) 200 mA RMS
A