Deck 17: Rlc Circuits and Resonance

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سؤال
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the inductive and capacitive reactance must be equal.<div style=padding-top: 35px> Figure 17-1
If the series circuit in Figure 17-1 is resonant, the inductive and capacitive reactance must be equal.
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سؤال
  If the parallel circuit in Figure is resonant, the circuit is purely resistive and the phase shift is zero degrees.<div style=padding-top: 35px>
If the parallel circuit in Figure is resonant, the circuit is purely resistive and the phase shift is zero degrees.
سؤال
Resonant frequency of a circuit occurs when the inductive reactance is equal to the capacitive reactance.
سؤال
<strong>  Given the circuit in Figure, the circuit current is:</strong> A) 1 A B) 198 µA C) 0.87 mA D) 100 mA <div style=padding-top: 35px>
Given the circuit in Figure, the circuit current is:

A) 1 A
B) 198 µA
C) 0.87 mA
D) 100 mA
سؤال
  If the parallel circuit in Figure is resonant, the impedance, as seen by the generator will be very high.<div style=padding-top: 35px>
If the parallel circuit in Figure is resonant, the impedance, as seen by the generator will be very high.
سؤال
In a series RLC circuit, above resonance the circuit is more capacitive than it is inductive.
سؤال
A parallel resonant circuit has a low impedance at the resonant frequency.
سؤال
In a series resonant circuit, current is maximum and impedance is minimum at resonance.
سؤال
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the impedance, as seen by the generator will be very high.<div style=padding-top: 35px> Figure 17-1
If the series circuit in Figure 17-1 is resonant, the impedance, as seen by the generator will be very high.
سؤال
A parallel tuned circuit can be used to couple energy from one circuit to another.
سؤال
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 690 Ω B) 100 Ω C) 318 Ω D) 345 Ω <div style=padding-top: 35px>
Given the circuit in Figure , the circuit impedance is:

A) 690 Ω
B) 100 Ω
C) 318 Ω
D) 345 Ω
سؤال
  If the parallel circuit in Figure is NOT resonant, the impedance will be lower than it is at the resonant frequency.<div style=padding-top: 35px>
If the parallel circuit in Figure is NOT resonant, the impedance will be lower than it is at the resonant frequency.
سؤال
  If the parallel circuit in Figure is resonant, increasing the Q will produce a wider bandwidth.<div style=padding-top: 35px>
If the parallel circuit in Figure is resonant, increasing the Q will produce a wider bandwidth.
سؤال
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 5.88 Ω B) 6.4 Ω C) 14.46 Ω D) 8.1 Ω <div style=padding-top: 35px>
Given the circuit in Figure , the circuit impedance is:

A) 5.88 Ω
B) 6.4 Ω
C) 14.46 Ω
D) 8.1 Ω
سؤال
A series resonant circuit has a low impedance at the resonant frequency.
سؤال
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the circuit is purely resistive and the phase shift is zero degrees.<div style=padding-top: 35px> Figure 17-1
If the series circuit in Figure 17-1 is resonant, the circuit is purely resistive and the phase shift is zero degrees.
سؤال
  If the parallel circuit in Figure  is resonant, the inductive and capacitive reactance must be equal.<div style=padding-top: 35px>
If the parallel circuit in Figure is resonant, the inductive and capacitive reactance must be equal.
سؤال
By increasing the resistance of a coil you can increase the Q of the coil at resonance.
سؤال
  Figure 17-1 If the series circuit in Figure 17-1 is NOT resonant, the impedance will be lower than it is at the resonant frequency.<div style=padding-top: 35px> Figure 17-1
If the series circuit in Figure 17-1 is NOT resonant, the impedance will be lower than it is at the resonant frequency.
سؤال
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, increasing the Q will produce a wider bandwidth.<div style=padding-top: 35px> Figure 17-1
If the series circuit in Figure 17-1 is resonant, increasing the Q will produce a wider bandwidth.
سؤال
<strong>  Given the circuit in Figure 17-5, the circuit phase angle is:</strong> A) 90° B) 34.5° C) -5.4° D) -1.3° <div style=padding-top: 35px>
Given the circuit in Figure 17-5, the circuit phase angle is:

A) 90°
B) 34.5°
C) -5.4°
D) -1.3°
سؤال
<strong>  The current through the capacitor in Figure is:</strong> A) 159.7 mA B) 434 mA C) 279.65 mA D) 4.3 A <div style=padding-top: 35px>
The current through the capacitor in Figure is:

A) 159.7 mA
B) 434 mA
C) 279.65 mA
D) 4.3 A
سؤال
<strong>  The Circuit impedance in Figure  is:</strong> A) 70.5 Ω B) 7.55 Ω C) 265 Ω D) 33 Ω <div style=padding-top: 35px>
The Circuit impedance in Figure is:

A) 70.5 Ω
B) 7.55 Ω
C) 265 Ω
D) 33 Ω
سؤال
At resonance the power factor is:

A) negative
B) 1
C) M5
D) zero
سؤال
<strong>  The inductive reactance in Figure  is:</strong> A) 2.7 kΩ B) 750 Ω C) 2.6 Ω D) 7.5 Ω <div style=padding-top: 35px>
The inductive reactance in Figure is:

A) 2.7 kΩ
B) 750 Ω
C) 2.6 Ω
D) 7.5 Ω
سؤال
At frequencies well above and below the resonant frequency, the series RLC circuit looks above resonance, and the parallel RLC circuit looks below resonance.

A) like an open, like a short
B) like a short, like an open
C) inductive, inductive
D) inductive, capacitive
سؤال
<strong>  Given the circuit in Figure 17-4, is the circuit mostly inductive or capacitive?</strong> A) capacitive B) inductive <div style=padding-top: 35px>
Given the circuit in Figure 17-4, is the circuit mostly inductive or capacitive?

A) capacitive
B) inductive
سؤال
<strong>  The capacitive reactance in Figure  is:</strong> A) 159.7 Ω B) 26.53 Ω C) 265.3 Ω D) 2.7 kΩ <div style=padding-top: 35px>
The capacitive reactance in Figure is:

A) 159.7 Ω
B) 26.53 Ω
C) 265.3 Ω
D) 2.7 kΩ
سؤال
<strong>  The True power in Figure  is:</strong> A) 200.7 W B) 7.5 W C) 43.29 W D) 401 W <div style=padding-top: 35px>
The True power in Figure is:

A) 200.7 W
B) 7.5 W
C) 43.29 W
D) 401 W
سؤال
In a series LC circuit, L = 100 µH, C = 0.047 µF, and f = 150 kHz. The value of ZT is:

A) 72 Ω\Omega \angle
90°
B) 36 Ω\Omega \angle
45°
C) -72 Ω\Omega \angle
-90°
D) 72 Ω\Omega \angle
-90°
سؤال
<strong>  The phase shift between the source voltage V<sub>S</sub> and total circuit current in Figure is:</strong> A) -46.45° B) 23.4° C) -23.4° D) -76.8° <div style=padding-top: 35px>
The phase shift between the source voltage VS and total circuit current in Figure is:

A) -46.45°
B) 23.4°
C) -23.4°
D) -76.8°
سؤال
Is the circuit in Figure 17-5, at or very close to resonance?

A) Yes
B) No
سؤال
Apparent power in an RLC circuit is equal to total voltage times total current when:

A) the circuit is not at resonance
B) the circuit is at resonance.
C) it is a series or parallel circuit
D) all of the above
سؤال
<strong>  The Total circuit current in Figure is:</strong> A) 4.3 A B) 14.87 A C) 15.2 A D) 3.5 A <div style=padding-top: 35px>
The Total circuit current in Figure is:

A) 4.3 A
B) 14.87 A
C) 15.2 A
D) 3.5 A
سؤال
<strong>  The current through the resistor in Figure  is:</strong> A) 459.65 mA B) 15.9 A C) 350 mA D) 3.48 A <div style=padding-top: 35px>
The current through the resistor in Figure is:

A) 459.65 mA
B) 15.9 A
C) 350 mA
D) 3.48 A
سؤال
<strong>  Given the circuit in Figure 17-5, the circuit current is:</strong> A) 7.64 mA B) 36.9 mA C) 0.1 A D) 3.03 mA <div style=padding-top: 35px>
Given the circuit in Figure 17-5, the circuit current is:

A) 7.64 mA
B) 36.9 mA
C) 0.1 A
D) 3.03 mA
سؤال
The lower and upper end of the band width of a series RLC circuit is where the current has fallen to of the maximum.

A) 70.7%
B) 63.6%
C) 29.3%
D) 50%
سؤال
<strong>  The current through the inductor in Figure is:</strong> A) 27.9 A B) 15.3 A C) 153 mA D) 1.5 A <div style=padding-top: 35px>
The current through the inductor in Figure is:

A) 27.9 A
B) 15.3 A
C) 153 mA
D) 1.5 A
سؤال
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 3.3 kΩ B) 6.94 kΩ C) 27.1 kΩ D) 7.07 kΩ <div style=padding-top: 35px>
Given the circuit in Figure , the circuit impedance is:

A) 3.3 kΩ
B) 6.94 kΩ
C) 27.1 kΩ
D) 7.07 kΩ
سؤال
<strong>  Is the circuit in Figure 17-7 at or near resonance?</strong> A) No B) Yes <div style=padding-top: 35px>
Is the circuit in Figure 17-7 at or near resonance?

A) No
B) Yes
سؤال
<strong>  In Figure 17-8, calculate VR.</strong> A) 33.9 V 2-58° B) 95.0 V 2-39° C) 33.9 V 258° D) 95.0 V 239° <div style=padding-top: 35px>
In Figure 17-8, calculate VR.

A) 33.9 V 2-58°
B) 95.0 V 2-39°
C) 33.9 V 258°
D) 95.0 V 239°
سؤال
 <strong>   -calculate ZT.</strong> A) 58  \Omega \angle  -39° B) 58  \Omega \angle  39° C) 19.6  \Omega \angle  71.4° D) 19.6  \Omega \angle  -71.4° <div style=padding-top: 35px>

-calculate ZT.

A) 58 Ω\Omega \angle
-39°
B) 58 Ω\Omega \angle
39°
C) 19.6 Ω\Omega \angle
71.4°
D) 19.6 Ω\Omega \angle
-71.4°
سؤال
Half-power frequencies

A) determine the pass band.
B) determine bandwidth.
C) determine selectivity.
D) all of the above
E) none of the above
سؤال
In a series LC circuit, VL = 8.3 V and VC = 10.6 V. VS = .

A) -2.3 V 2-90°
B) 8.3 V 2-90°
C) -2.3 V 290°
D) 2.3 V 2-90°
سؤال
The center frequency of a band-pass filter is always equal to the .

A) geometric mean average of the cutoff frequencies
B) 3-dB frequency
C) bandwidth divided by Q
D) bandwidth
سؤال
<strong>  In Figure 17-8, calculate IT.</strong> A) 157 A 2-71.4° B) 464 A 2-39° C) 157 A 271.4° D) 464 A 239° <div style=padding-top: 35px>
In Figure 17-8, calculate IT.

A) 157 A 2-71.4°
B) 464 A 2-39°
C) 157 A 271.4°
D) 464 A 239°
سؤال
<strong>  In Figure 17-8, calculate VC.</strong> A) 40 V 260° B) 40 V 2-60° C) 120 V 2-90° D) 120 V 290° <div style=padding-top: 35px>
In Figure 17-8, calculate VC.

A) 40 V 260°
B) 40 V 2-60°
C) 120 V 2-90°
D) 120 V 290°
سؤال
In a series RLC circuit, R = 1.1 kΩ, XL = 1.6 kΩ, and XC = 2.9 kΩ. ZT = .

A) 4.6 k Ω\Omega \angle
-50°
B) 4.6 k Ω\Omega \angle
50°
C) 1.7 k Ω\Omega \angle
50°
D) 1.7 k Ω\Omega \angle
-50°
سؤال
If the bandwidth of a filter increases, .

A) ripples appear in the stopband
B) the roll-off rate increases
C) Q decreases
D) the center frequency decreases
سؤال
<strong>  calculate VL across the 5Ω inductive reactance</strong> A) 95.0 V  39° B) 33.9 V   -58° C) 95.0 V   -39° D) 33.9 V   58° <div style=padding-top: 35px>
calculate VL across the 5Ω inductive reactance

A) 95.0 V<strong>  calculate VL across the 5Ω inductive reactance</strong> A) 95.0 V  39° B) 33.9 V   -58° C) 95.0 V   -39° D) 33.9 V   58° <div style=padding-top: 35px> 39°
B) 33.9 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 -58°
C) 95.0 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 -39°
D) 33.9 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 58°
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Deck 17: Rlc Circuits and Resonance
1
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the inductive and capacitive reactance must be equal. Figure 17-1
If the series circuit in Figure 17-1 is resonant, the inductive and capacitive reactance must be equal.
True
2
  If the parallel circuit in Figure is resonant, the circuit is purely resistive and the phase shift is zero degrees.
If the parallel circuit in Figure is resonant, the circuit is purely resistive and the phase shift is zero degrees.
True
3
Resonant frequency of a circuit occurs when the inductive reactance is equal to the capacitive reactance.
True
4
<strong>  Given the circuit in Figure, the circuit current is:</strong> A) 1 A B) 198 µA C) 0.87 mA D) 100 mA
Given the circuit in Figure, the circuit current is:

A) 1 A
B) 198 µA
C) 0.87 mA
D) 100 mA
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5
  If the parallel circuit in Figure is resonant, the impedance, as seen by the generator will be very high.
If the parallel circuit in Figure is resonant, the impedance, as seen by the generator will be very high.
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6
In a series RLC circuit, above resonance the circuit is more capacitive than it is inductive.
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7
A parallel resonant circuit has a low impedance at the resonant frequency.
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8
In a series resonant circuit, current is maximum and impedance is minimum at resonance.
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9
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the impedance, as seen by the generator will be very high. Figure 17-1
If the series circuit in Figure 17-1 is resonant, the impedance, as seen by the generator will be very high.
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10
A parallel tuned circuit can be used to couple energy from one circuit to another.
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11
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 690 Ω B) 100 Ω C) 318 Ω D) 345 Ω
Given the circuit in Figure , the circuit impedance is:

A) 690 Ω
B) 100 Ω
C) 318 Ω
D) 345 Ω
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12
  If the parallel circuit in Figure is NOT resonant, the impedance will be lower than it is at the resonant frequency.
If the parallel circuit in Figure is NOT resonant, the impedance will be lower than it is at the resonant frequency.
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13
  If the parallel circuit in Figure is resonant, increasing the Q will produce a wider bandwidth.
If the parallel circuit in Figure is resonant, increasing the Q will produce a wider bandwidth.
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14
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 5.88 Ω B) 6.4 Ω C) 14.46 Ω D) 8.1 Ω
Given the circuit in Figure , the circuit impedance is:

A) 5.88 Ω
B) 6.4 Ω
C) 14.46 Ω
D) 8.1 Ω
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15
A series resonant circuit has a low impedance at the resonant frequency.
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16
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, the circuit is purely resistive and the phase shift is zero degrees. Figure 17-1
If the series circuit in Figure 17-1 is resonant, the circuit is purely resistive and the phase shift is zero degrees.
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17
  If the parallel circuit in Figure  is resonant, the inductive and capacitive reactance must be equal.
If the parallel circuit in Figure is resonant, the inductive and capacitive reactance must be equal.
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18
By increasing the resistance of a coil you can increase the Q of the coil at resonance.
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19
  Figure 17-1 If the series circuit in Figure 17-1 is NOT resonant, the impedance will be lower than it is at the resonant frequency. Figure 17-1
If the series circuit in Figure 17-1 is NOT resonant, the impedance will be lower than it is at the resonant frequency.
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20
  Figure 17-1 If the series circuit in Figure 17-1 is resonant, increasing the Q will produce a wider bandwidth. Figure 17-1
If the series circuit in Figure 17-1 is resonant, increasing the Q will produce a wider bandwidth.
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21
<strong>  Given the circuit in Figure 17-5, the circuit phase angle is:</strong> A) 90° B) 34.5° C) -5.4° D) -1.3°
Given the circuit in Figure 17-5, the circuit phase angle is:

A) 90°
B) 34.5°
C) -5.4°
D) -1.3°
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22
<strong>  The current through the capacitor in Figure is:</strong> A) 159.7 mA B) 434 mA C) 279.65 mA D) 4.3 A
The current through the capacitor in Figure is:

A) 159.7 mA
B) 434 mA
C) 279.65 mA
D) 4.3 A
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23
<strong>  The Circuit impedance in Figure  is:</strong> A) 70.5 Ω B) 7.55 Ω C) 265 Ω D) 33 Ω
The Circuit impedance in Figure is:

A) 70.5 Ω
B) 7.55 Ω
C) 265 Ω
D) 33 Ω
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24
At resonance the power factor is:

A) negative
B) 1
C) M5
D) zero
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25
<strong>  The inductive reactance in Figure  is:</strong> A) 2.7 kΩ B) 750 Ω C) 2.6 Ω D) 7.5 Ω
The inductive reactance in Figure is:

A) 2.7 kΩ
B) 750 Ω
C) 2.6 Ω
D) 7.5 Ω
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26
At frequencies well above and below the resonant frequency, the series RLC circuit looks above resonance, and the parallel RLC circuit looks below resonance.

A) like an open, like a short
B) like a short, like an open
C) inductive, inductive
D) inductive, capacitive
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27
<strong>  Given the circuit in Figure 17-4, is the circuit mostly inductive or capacitive?</strong> A) capacitive B) inductive
Given the circuit in Figure 17-4, is the circuit mostly inductive or capacitive?

A) capacitive
B) inductive
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28
<strong>  The capacitive reactance in Figure  is:</strong> A) 159.7 Ω B) 26.53 Ω C) 265.3 Ω D) 2.7 kΩ
The capacitive reactance in Figure is:

A) 159.7 Ω
B) 26.53 Ω
C) 265.3 Ω
D) 2.7 kΩ
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29
<strong>  The True power in Figure  is:</strong> A) 200.7 W B) 7.5 W C) 43.29 W D) 401 W
The True power in Figure is:

A) 200.7 W
B) 7.5 W
C) 43.29 W
D) 401 W
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30
In a series LC circuit, L = 100 µH, C = 0.047 µF, and f = 150 kHz. The value of ZT is:

A) 72 Ω\Omega \angle
90°
B) 36 Ω\Omega \angle
45°
C) -72 Ω\Omega \angle
-90°
D) 72 Ω\Omega \angle
-90°
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31
<strong>  The phase shift between the source voltage V<sub>S</sub> and total circuit current in Figure is:</strong> A) -46.45° B) 23.4° C) -23.4° D) -76.8°
The phase shift between the source voltage VS and total circuit current in Figure is:

A) -46.45°
B) 23.4°
C) -23.4°
D) -76.8°
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32
Is the circuit in Figure 17-5, at or very close to resonance?

A) Yes
B) No
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33
Apparent power in an RLC circuit is equal to total voltage times total current when:

A) the circuit is not at resonance
B) the circuit is at resonance.
C) it is a series or parallel circuit
D) all of the above
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34
<strong>  The Total circuit current in Figure is:</strong> A) 4.3 A B) 14.87 A C) 15.2 A D) 3.5 A
The Total circuit current in Figure is:

A) 4.3 A
B) 14.87 A
C) 15.2 A
D) 3.5 A
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35
<strong>  The current through the resistor in Figure  is:</strong> A) 459.65 mA B) 15.9 A C) 350 mA D) 3.48 A
The current through the resistor in Figure is:

A) 459.65 mA
B) 15.9 A
C) 350 mA
D) 3.48 A
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36
<strong>  Given the circuit in Figure 17-5, the circuit current is:</strong> A) 7.64 mA B) 36.9 mA C) 0.1 A D) 3.03 mA
Given the circuit in Figure 17-5, the circuit current is:

A) 7.64 mA
B) 36.9 mA
C) 0.1 A
D) 3.03 mA
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37
The lower and upper end of the band width of a series RLC circuit is where the current has fallen to of the maximum.

A) 70.7%
B) 63.6%
C) 29.3%
D) 50%
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38
<strong>  The current through the inductor in Figure is:</strong> A) 27.9 A B) 15.3 A C) 153 mA D) 1.5 A
The current through the inductor in Figure is:

A) 27.9 A
B) 15.3 A
C) 153 mA
D) 1.5 A
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39
<strong>  Given the circuit in Figure , the circuit impedance is:</strong> A) 3.3 kΩ B) 6.94 kΩ C) 27.1 kΩ D) 7.07 kΩ
Given the circuit in Figure , the circuit impedance is:

A) 3.3 kΩ
B) 6.94 kΩ
C) 27.1 kΩ
D) 7.07 kΩ
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40
<strong>  Is the circuit in Figure 17-7 at or near resonance?</strong> A) No B) Yes
Is the circuit in Figure 17-7 at or near resonance?

A) No
B) Yes
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41
<strong>  In Figure 17-8, calculate VR.</strong> A) 33.9 V 2-58° B) 95.0 V 2-39° C) 33.9 V 258° D) 95.0 V 239°
In Figure 17-8, calculate VR.

A) 33.9 V 2-58°
B) 95.0 V 2-39°
C) 33.9 V 258°
D) 95.0 V 239°
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42
 <strong>   -calculate ZT.</strong> A) 58  \Omega \angle  -39° B) 58  \Omega \angle  39° C) 19.6  \Omega \angle  71.4° D) 19.6  \Omega \angle  -71.4°

-calculate ZT.

A) 58 Ω\Omega \angle
-39°
B) 58 Ω\Omega \angle
39°
C) 19.6 Ω\Omega \angle
71.4°
D) 19.6 Ω\Omega \angle
-71.4°
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43
Half-power frequencies

A) determine the pass band.
B) determine bandwidth.
C) determine selectivity.
D) all of the above
E) none of the above
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44
In a series LC circuit, VL = 8.3 V and VC = 10.6 V. VS = .

A) -2.3 V 2-90°
B) 8.3 V 2-90°
C) -2.3 V 290°
D) 2.3 V 2-90°
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45
The center frequency of a band-pass filter is always equal to the .

A) geometric mean average of the cutoff frequencies
B) 3-dB frequency
C) bandwidth divided by Q
D) bandwidth
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46
<strong>  In Figure 17-8, calculate IT.</strong> A) 157 A 2-71.4° B) 464 A 2-39° C) 157 A 271.4° D) 464 A 239°
In Figure 17-8, calculate IT.

A) 157 A 2-71.4°
B) 464 A 2-39°
C) 157 A 271.4°
D) 464 A 239°
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47
<strong>  In Figure 17-8, calculate VC.</strong> A) 40 V 260° B) 40 V 2-60° C) 120 V 2-90° D) 120 V 290°
In Figure 17-8, calculate VC.

A) 40 V 260°
B) 40 V 2-60°
C) 120 V 2-90°
D) 120 V 290°
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48
In a series RLC circuit, R = 1.1 kΩ, XL = 1.6 kΩ, and XC = 2.9 kΩ. ZT = .

A) 4.6 k Ω\Omega \angle
-50°
B) 4.6 k Ω\Omega \angle
50°
C) 1.7 k Ω\Omega \angle
50°
D) 1.7 k Ω\Omega \angle
-50°
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49
If the bandwidth of a filter increases, .

A) ripples appear in the stopband
B) the roll-off rate increases
C) Q decreases
D) the center frequency decreases
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50
<strong>  calculate VL across the 5Ω inductive reactance</strong> A) 95.0 V  39° B) 33.9 V   -58° C) 95.0 V   -39° D) 33.9 V   58°
calculate VL across the 5Ω inductive reactance

A) 95.0 V<strong>  calculate VL across the 5Ω inductive reactance</strong> A) 95.0 V  39° B) 33.9 V   -58° C) 95.0 V   -39° D) 33.9 V   58° 39°
B) 33.9 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 -58°
C) 95.0 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 -39°
D) 33.9 V 11ec81bf_ec6d_acdc_bc38_29a3f7414e20_TB34225555_11 58°
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