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. In a pure inductive circuit, the voltage phasor is drawn ahead of the current phasor. If current is taken as the reference phasor, the voltage phasor is drawn

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2. Study the table and identify the row that describes an value suitably.

Row Quantity Meaning
P Voltage at every instant
Q Instantaneous voltage
R Heating-equivalent current
S Maximum current in the cycle

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3. An ideal transformer steps down to . If the primary current is , the secondary current is

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

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5. A pure capacitor is identified in a phasor diagram by the fact that

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6. Assertion: A phasor can represent a sinusoidal quantity even though the actual current in a wire is not physically rotating in a circle.
Reason: The rotating phasor is a mathematical representation whose projection gives the sinusoidal instantaneous value.

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7. In notation, is different from because refers to

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8. 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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9. Use the graph description below.

A series resonance curve shows current on the vertical axis and frequency on the horizontal axis. Curve P is tall and narrow around . Curve Q is flatter and wider around .

Compared with curve Q, curve P represents

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10. At resonance, a series circuit with , , , and has voltage across the capacitor

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11. The unit of impedance in a series circuit is

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12. A claim says: “If and , the source must supply at least .” The claim is unsuitable because

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13. A resonance curve for a series circuit plots on the vertical axis and frequency on the horizontal axis. The peak of the curve occurs at

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14. Study the table and identify the suitable row for a pure inductive circuit.

Row Feature Pure inductor result
P Phase relation Current lags voltage by
Q Reactance
R Frequency effect decreases as increases
S Average power Always equal to

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15. A statement says: “At resonance in a series circuit, and are both zero.” The better correction is that

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16. Study the table and identify the suitable row for a pure resistive circuit.

Row Feature Pure resistor result
P Phase difference
Q Peak-current relation
R Average power
S Power sign Always negative

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17. The resonant frequency of a series circuit is

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18. When , a transformer is best described as a

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

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20. A pure inductor with is connected to a supply. Taking , its inductive reactance is approximately

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21. A transformer core is laminated into thin insulated sheets. This construction mainly reduces heating caused by

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22. For in a series circuit, the circuit behaves as

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23. A lamp is to be operated from an supply with reduced current. Using a series resistor instead of a choke coil would waste more energy because the resistor

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24. A label on an source gives and . From these labels alone, the two reported quantities are

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25. Series resonance in an circuit occurs when

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26. A phasor makes one complete rotation in . The frequency of the sinusoidal quantity represented by it is

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

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28. The average value of a sinusoidal alternating current over one complete cycle is zero mainly because

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29. The statement for a sinusoidal voltage means that

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30. A pure capacitor has and is connected to a source with . The rms current is

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31. A choke coil is preferred over a resistor for limiting current mainly because an ideal choke coil

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32. A choke coil used in an circuit should ideally have

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33. A series circuit has , negligible inductive reactance, , and is connected to at . The average power is closest to

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

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35. A resistor is connected to an supply of . The average power dissipated is

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36. At resonance in a series circuit, the impedance is

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37. A tuning circuit based on series resonance has and . Its bandwidth is

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38. Use the graph description below.

Two sinusoidal graphs have the same time period. Graph P crosses zero with positive slope at . Graph Q crosses zero with positive slope at a later time.

The suitable conclusion is that

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39. A sinusoidal current has . Its rms current is approximately

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40. A voltage waveform reaches its positive maximum earlier than the current waveform in the same circuit. The voltage is then said to

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41. At the frequency where in a series circuit, the phase angle between source voltage and current is

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42. Taking , the resonant frequency of a series circuit with and is approximately

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43. Use the energy description below.

In an ideal circuit, Stage P has maximum charge on the capacitor and zero current. Stage Q has zero charge on the capacitor and maximum current through the inductor.

The suitable energy identification is

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44. Assertion: An ideal pure inductor has zero average power over a complete cycle.
Reason: In an ideal pure inductor, current lags voltage by .

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45. A practical transformer differs from an ideal transformer because practical transformers have

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46. In an ideal transformer, the voltage ratio is related to the turns ratio by

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47. An ordinary transformer is connected to a steady source after the initial switching moment. The secondary emf is nearly zero because

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48. Match the pure circuit features.

Column I Column II
P. Pure resistor 1.
Q. Pure inductor 2. and are in phase
R. Pure capacitor 3.
S. Ideal reactive element 4. Zero average power over a cycle

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

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50. For a sinusoidal alternating current with peak value , the rms value is

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