Electromagnetic Induction Mock Test – Class 12 Physics
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Electromagnetic Induction Mock Test – Class 12 Physics

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Electromagnetic Induction – Progressive Test

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1. For a rotating coil with , , , and , the peak induced emf is

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2. A secondary coil of resistance is linked to a primary coil with . If the primary current changes uniformly at , the heat produced in the secondary in is

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3. A straight conducting rod of length moves with speed perpendicular to a uniform magnetic field . The motional emf across its ends is

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4. The relation is consistent with Faraday's law because induced emf is related to

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5. Magnetic flux through a surface gives a measure of

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6. For a single-turn loop, an - graph is a rectangle: from to . The change in magnetic flux during this interval is

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7. A south pole is moved away from a closed coil. Viewed from the magnet side, the near face of the coil must become a north pole. The induced current as seen from that side is

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8. In a simple generator arrangement, the emf induced in the rotating coil is internally alternating, but the external output becomes unidirectional because

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9. Use the graph description below.

For an inductor of constant , current is plotted on the horizontal axis and stored energy on the vertical axis.

At current , the slope of the - graph is

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10. A similar -turn coil of area is placed so that its area vector is parallel to a magnetic field. The field decreases uniformly from to in . If the coil resistance is , the induced current magnitude is

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11. A rectangular loop is pulled into a magnetic field region at constant speed. The magnetic force on the loop during entry is best described as

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12. A magnet is first pushed into a coil and then pulled out along the same line. The galvanometer deflections are opposite because

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13. A conducting rod of length moves on rails in a uniform magnetic field with speed . The total circuit resistance is . If the speed is doubled and the resistance is tripled, the new power dissipated compared with the original power is

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14. For a closed circuit of resistance , an induced emf produces an induced current given by

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15. Study the table about eddy current reduction.

Row Method Expected effect on eddy currents
P Laminating an iron core Reduces large circulating current paths
Q Using thin insulated sheets Increases resistance of eddy-current loops
R Using one thick solid metal core Reduces eddy currents best
S Using high-resistivity core material where suitable Reduces current magnitude

The row with the faulty statement is

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16. A pair of coaxial solenoids has , , common area , common length , and . Their mutual inductance is

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17. A secondary coil links of flux per turn when the primary current is . If the secondary has turns, the mutual inductance is

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18. A conducting plate has narrow slots cut in it before it is allowed to swing through a magnetic field. The plate experiences less damping because the slots

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19. A derivation of magnetic energy density for a long solenoid uses the steps below.

Row Step
P
Q
R
S

The faulty step is

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20. If the speed of rotation of a simple generator is doubled while , , and remain unchanged, both the peak emf and frequency

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21. A derivation of contains one faulty step:

Row Step
P
Q
R
S

The faulty step is

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22. An inductor stores of energy when it carries . Its inductance is

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23. For a generator coil rotating in a magnetic field, the flux linkage is . The generated emf at is closest to

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24. A fixed coil of resistance has turns, each of area . Its area vector is parallel to a magnetic field increasing at . The induced current magnitude is

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25. A rectangular loop of height , resistance , and speed enters a uniform magnetic field . During entry, the power dissipated in the loop is

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26. A coil with inductance is connected to a source, and the current changes at a constant rate. The magnitude of self-induced emf depends on

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27. A thick metal block and a thin metal sheet of the same material are moved in similar changing magnetic-flux conditions. Eddy currents are usually stronger in the thick block because

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28. For a generator coil with , , , and , if , the instantaneous emf is

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29. A rectangular loop has height , resistance , and enters a uniform magnetic field at . The external force needed to maintain constant speed during entry is

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30. In an circuit, the current grows as . At time , the fraction of final magnetic energy stored in the inductor is

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31. A rectangular loop has height and total resistance . It enters a uniform magnetic field of at . The field is perpendicular to the loop. During entry, the induced current magnitude is

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32. In a mutual-induction experiment, the primary current is first increased uniformly and then decreased uniformly at the same rate. The induced emf in the secondary during the decrease is

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33. The current growth in a series circuit connected to a source is

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34. A closed circuit has induced emf and total resistance . If the resistance is changed to without changing the flux-change rate, the new current is

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35. A circuit is placed in a magnetic field so that the flux linked with it changes uniformly. If the same total flux change is made in a shorter time, the induced emf magnitude becomes

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36. A source is connected to a series circuit containing and . At the instant when the current is during growth, the magnitude of is

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37. The distinction between magnetic flux and flux linkage is best expressed by

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38. Use the arrangement described below. A coil is viewed from the side facing an approaching north pole of a magnet. If the near face of the coil must behave as a north pole, the induced current as seen from the magnet side is

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39. A circular loop of radius has turns and total resistance . It is placed with its area vector parallel to a magnetic field that changes as . The induced current magnitude at is closest to

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40. In a coil, increasing the number of turns increases the induced emf for the same rate of change of flux per turn because

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41. For a generator coil with , , , and angular speed , the peak emf is

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42. A current-time graph for the primary coil is described below.

From to , the primary current rises uniformly from to . From to , it remains constant at . From to , it falls uniformly to .

During which interval is the induced emf in the secondary expected to be zero?

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43. A pair of coils has . The primary current varies as , where is in . The magnitude of secondary induced emf is

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44. In a sliding-rod generator, the mechanical power supplied at constant speed is equal to

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45. A generator coil is changed from turns to turns, and its angular speed is reduced to half. If and remain unchanged, the peak emf

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46. Read the situation below.

A conducting loop lies flat on a table. A magnetic field through it is directed vertically downward into the table and is increasing uniformly. The loop is closed.

What is the induced current as seen from above the table?

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47. A coil is connected to an ideal voltmeter but not to a closed conducting circuit. The magnetic flux linked with the coil changes with time. The most suitable statement is that

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48. A rectangular loop is in a uniform magnetic field perpendicular to its plane. The magnetic field is steady, but the area of the loop increases with time. The induced emf appears because

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49. In a device core, the same induced emf is produced around a possible eddy-current path. If the effective resistance of that path is made four times larger, the eddy current becomes

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50. A compact rule for magnet-coil direction questions is: first decide whether the coil must repel or attract the magnet, then use the right-hand grip rule. This works because

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