Moving Charges And Magnetism Mock Test – Class 12 Physics
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Moving Charges and Magnetism Mock Test – Class 12 Physics

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Moving Charges and Magnetism – Progressive Test

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1. Study the table for perpendicular motion of a charged particle in a uniform magnetic field.

Row Quantity Relation or dependence
P Radius
Q Radius in terms of
R Centripetal acceleration
S Speed Increases continuously due to magnetic work

The row that does not fit magnetic-field-only circular motion is

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2. A magnetic field alone is compared with an electric field alone for a charged particle. The best distinction is that

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3. For a circular loop carrying current , let be the magnetic field at its centre. At an axial point where , the magnetic field is

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4. Study the table for a straight current-carrying conductor in a uniform magnetic field.

Row Condition Force magnitude
P
Q
R
S

The row that contains an incorrect force magnitude is

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5. A charged particle moves only under the action of a magnetic field. Its kinetic energy remains constant because the magnetic force

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6. In a moving-coil galvanometer, the soft iron core is used mainly to

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7. A square loop of side carries current and is placed in a uniform magnetic field. If the field lies in the plane of the loop and is parallel to one pair of opposite sides, then the force on those parallel sides is

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8. In a moving-coil galvanometer, a radial magnetic field is used so that

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9. Use the graph description below.

For a fixed charge moving with fixed speed in a fixed magnetic field, a graph is plotted between magnetic force magnitude and , where is the angle between and . The graph is a straight line through the origin.

The slope of the graph represents

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10. For the vector product , the direction is

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11. The instantaneous power delivered by magnetic force on a moving charge is

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12. A graph of against for a particle moving perpendicular to a magnetic field has slope . If the particle speed is , the charge-to-mass ratio is

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13. For a charged particle moving perpendicular to a uniform magnetic field, the radius of the circular path is

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14. Use the graph description below.

For a circular coil of fixed radius and fixed number of turns , a graph of magnetic field at the centre against current is drawn.

The graph is expected to be

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15. A galvanometer of resistance is converted into a voltmeter by adding in series. If , the voltmeter range is

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16. A current-carrying wire is placed parallel to a uniform magnetic field. If the current and magnetic field are both non-zero, the force on the wire is

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17. A galvanometer coil has , , , and . The current required for a deflection of is

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18. The quantity is often used in Biot-Savart law. Its numerical value in SI units is

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19. A closed path is chosen near a long straight wire, but the wire lies outside the closed path. For that path, Ampere’s law gives

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20. If the separation between two long parallel wires is doubled while both currents remain unchanged, the force per unit length becomes

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21. A negative charge moves through a region where the vector sum points along the positive -axis. The direction of the Lorentz force on the charge is

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22. Two long parallel wires are apart and carry currents and in the same direction. Taking , the force per unit length between them is

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23. A cyclotron has magnetic field and final orbit radius . A particle with and reaches the outer edge. Its maximum speed is

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24. A circular current loop is viewed from one side, and the current appears anticlockwise. The face seen by the observer behaves like

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25. A finite straight conductor carrying current produces magnetic field at a point a perpendicular distance away. In the usual angle form, the magnitude is

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26. A rectangular current loop is arranged so that the plane of the loop is parallel to a uniform magnetic field. The area vector of the loop is then perpendicular to , so the torque is

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27. Two particles enter the same uniform magnetic field with the same velocity. Particle P has charge , while particle Q has charge . If the magnetic force on P is , the magnetic force on Q is

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28. Read the case below.

A proton and an electron enter the same uniform magnetic field at the same point. Their velocities are identical and perpendicular to . Ignore any interaction between the particles.

At the instant of entry, their magnetic forces have

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29. A voltmeter made from a galvanometer has range and total resistance . The full-scale galvanometer current is

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30. A current loop behaves like a magnetic dipole in a uniform magnetic field. Its stable equilibrium occurs when

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31. A magnetic-field graph for a long solenoid gives a straight line of slope when is plotted against . Taking , the turn density is closest to

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32. A cyclotron is designed for protons. If an alpha particle is used in the same magnetic field, its cyclotron frequency compared with that of the proton is approximately

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33. Use the graph description below.

A charged particle of fixed mass , charge magnitude , and speed moves perpendicular to different uniform magnetic fields. A graph of circular-path radius against is drawn.

The graph is a straight line whose slope is

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34. A voltmeter is made by adding a series resistance to a galvanometer. If the added resistance is smaller than the required value for a given voltage range, the voltmeter will

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35. A current loop has its plane perpendicular to a uniform magnetic field. The torque on it is zero because

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36. Use the graph description below.

For a long straight wire carrying fixed current , a graph is plotted between magnetic field and , where is the perpendicular distance from the wire. The graph is a straight line through the origin.

The slope of this graph is

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37. A long straight wire carries current into the page. The magnetic field pattern on the page is

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38. A magnetic dipole is slightly displaced from its stable equilibrium in a uniform magnetic field. The torque that appears tends to

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39. A pair of long parallel wires apart carry equal currents of in vacuum. The force per unit length between them is

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40. A velocity selector has . Particles of speed must pass undeflected. The required magnetic field magnitude is

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41. The starting idea behind magnetic effects of currents is that they are closely connected with ______.

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42. A current in wire P creates a magnetic field at the position of wire Q. Wire Q then experiences force because

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43. Use the graph description below.

For a fixed straight wire carrying a fixed current in a fixed uniform magnetic field, a graph is plotted between force magnitude and , where is the angle between and . The graph is a straight line through the origin.

The slope of this graph is

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44. A current element is directed along , and the observation point is located along from the element. The magnetic field contribution points along

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45. A straight wire carries current toward the east, and a uniform magnetic field is directed toward the south. Taking east as , north as , and upward as , the force on the wire is directed

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46. A charged particle moves through a magnetic field along a curved path. During a short displacement , the magnetic force is . The work done in that short displacement is zero because

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47. Study the region description for an ideal toroid with inner radius , outer radius , total turns , and current .

Region Position of Amperian circle Ideal magnetic field
P Approximately zero
Q
R Approximately zero

The reason region Q has a non-zero field is that the Amperian circle there

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48. A current loop is placed so that its area vector is parallel to a uniform magnetic field . The torque on the loop is

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49. A charged particle moving in a magnetic field has its velocity split as and relative to . If is doubled while , , , and remain unchanged, then

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50. Use the table for crossed electric and magnetic fields.

Row Condition Result
P Undeflected motion is possible
Q Selected speed
R Electric and magnetic forces are in the same direction Undeflected motion
S Electric force is larger than magnetic force in magnitude

The row that contains a wrong crossed-field interpretation is

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