Alternating Current Mock Test – Class 12 Physics
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Alternating Current Mock Test – Class 12 Physics

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Alternating Current – Progressive Test

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1. A phasor representation of a sinusoidal quantity uses a rotating vector whose projection gives

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2. Two sinusoidal currents are represented by and . The two currents have the same

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3. A series circuit starts at resonance. The supply frequency is then increased slightly while , , , and remain fixed. The current and circuit nature change as

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4. Use the graph description below.

For a series circuit, an -frequency graph has a maximum current at the resonant frequency . At two frequencies on either side of , the current becomes .

The two side frequencies are called

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5. In ideal transformer operation, . The relation between secondary and primary currents is

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6. The row that correctly identifies a transformer feature and its effect is

Row Feature Effect
P Step-up transformer Raises voltage and lowers current for the same ideal power
Q Laminated core Increases eddy current heating
R Soft iron core Prevents any flux linkage with the secondary
S Low-resistance windings Increase copper loss deliberately

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7. A circuit draws from a supply at power factor . The current component in phase with the voltage is

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8. In , the argument must represent an angle. This is consistent because

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9. The opposition offered by an ideal inductor to sinusoidal is called

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10. For the equation , the voltage is zero whenever

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11. A load takes the same real power from an supply at two different power factors. If is fixed, a lower power factor requires

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12. A tuning circuit with very high is not always desirable for receiving a signal with a range of useful side frequencies because

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13. If a series circuit has and impedance , the rms current is

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14. A voltage is written as . At the instant when , the voltage is

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15. Use the graph description below.

For a pure inductor, the instantaneous power-time graph has equal positive and negative regions over one complete cycle.

The physical meaning of this graph is that

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16. A choke coil has high inductance and very small resistance. When connected to , its power factor is expected to be

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17. A claim says: “The rms value of an voltage is the same as the voltage at every instant.” This claim is

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18. A series circuit has maximum current at resonance. At a half-power frequency, the current is closest to

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19. An electric current is called alternating current when it

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20. The source voltage magnitude in a series circuit can be written as

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21. A step-up transformer has . Its secondary is connected to a load. If , the primary current in ideal operation is

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22. The impedance of a series circuit is given by

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23. Study the table and select the suitable phasor interpretation.

Row Phasor feature Physical meaning
P Length Amplitude scale, such as peak value or rms value by convention
Q Angular speed Resistance of the wire
R Projection Frequency in
S Angular separation Peak-to-peak voltage only

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24. A table lists two dimensionless ratios for a sinusoidal waveform.

Row Ratio Value
P
Q
R

For a non-zero sinusoidal , the suitable rows are

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25. The opposite directions of and in a series phasor diagram occur because

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26. Assertion: The average value of a sinusoidal over a full cycle is zero.
Reason: The rms value of a sinusoidal is also zero over a full cycle.

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27. In notation, is different from because refers to

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28. A transformer supplies at on the secondary side. If it is ideal and the primary voltage is , the primary current is

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29. A sinusoidal current has peak current . At one instant . This instant corresponds to

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30. The set of suitable statements for an ideal transformer is:
I.
II.
III. A step-up transformer has

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31. A voltage is described by . The same source is observed after half a cycle from an instant when the voltage was . The voltage then becomes

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32. A capacitor of capacitance is connected to an source with . Its capacitive reactance is

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33. At very high frequency, the ideal element that tends to offer very small reactance is

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34. A student says: “A step-up transformer increases voltage, so it also increases power.” The statement is unsuitable because an ideal step-up transformer

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35. In an circuit, the instantaneous voltage and current at a certain instant are and . The instantaneous power at that instant is

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36. If and in a pure resistor, the instantaneous power is

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37. For an ideal transformer with , a load is connected across the secondary. The effective resistance seen at the primary is

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38. Use the arrangement described below.

In a series circuit, current is taken along the horizontal reference line. The resistor voltage is drawn along this same line. The inductor voltage is drawn upward, and the capacitor voltage is drawn downward.

If , the resultant source voltage lies

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39. For an ideal transformer with , , and , the primary current is

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40. At very low frequency approaching steady , the ideal element that tends to offer very large reactance is

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41. Use the graph description below.

Three opposition-frequency curves are drawn. Curve P is horizontal. Curve Q starts from zero and rises linearly with . Curve R is high at low and falls as increases.

The suitable identification is

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42. The loss that is reduced by laminating the iron core of a transformer is mainly

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43. If the voltage across a pure capacitor is , a suitable expression for the current is

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44. A graph is plotted with frequency on the horizontal axis and opposition on the vertical axis for ideal elements. The graph that is a horizontal line represents

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45. Consider the following statements about sinusoidal values.
I. is the maximum magnitude of current.
II. is the value of current at a particular instant.
III. is equal to for a symmetric sinusoidal current.

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46. With , , and in a series circuit, if the rms current is , the source voltage and average power are respectively

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47. At a half-power frequency of a series circuit, the rms current is

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48. A transformer takes from the primary supply and delivers to the load. Its efficiency is

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49. Study the table and identify the row that correctly links net reactance and circuit nature in a series circuit.

Row Condition Circuit nature Current behaviour
P Inductive Current lags voltage
Q Inductive Current lags voltage
R Capacitive Current leads voltage
S Capacitive Current leads voltage

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50. At , a series circuit has , , and . The phase angle satisfies

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