The bar magnet A of magnetic moment M_{A} is found to oscillate at a frequency twice that of magnet B of magnetic moment M_{B} and the same moment of inertia when placed in a vibration magnetometer. We may say that:

1. M_{B} = 8M_{A}

2. M_{A} = 4M_{B}

3. M_{A} = 8M_{B}

4. M_{A} = 2M_{B}

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A bar magnet is hung by a thin cotton thread in a uniform horizontal magnetic field and is in the equilibrium state. The energy required to rotate it by ${60}^{\circ}$ is *W. *Now the torque required to keep the magnet in this new position is:

1. $\frac{W}{\sqrt{3}}$

2. $\sqrt{3}W$

3. $\frac{\sqrt{3}W}{2}$

4. $\frac{2W}{\sqrt{3}}$

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A short bar magnet of magnetic moment 0.4 JT^{–1} is placed in a uniform magnetic field of 0.16 T. The magnet is in stable equilibrium when the potential energy is:

1. – 0.64 J

2. zero

3. – 0.82 J

4. – 0.064 J

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A closely wound solenoid of 2000 turns and area of cross-section 1.5 × 10^{–4} m^{2} carries a current of 2.0 A. It is suspended through its centre and perpendicular to its length, allowing it to turn in a horizontal plane in a uniform magnetic field 5 × 10^{–2} tesla making an angle of 30° with the axis of the solenoid. The torque on the the solenoid will be:

1. 3 × 10^{–3} Nm

2. 1.5 × 10^{–3} Nm

3. 1.5 × 10^{–2} Nm

4. 3 × 10^{–2} Nm

72%

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A magnet is parallel to a uniform magnetic field. If it is rotated by 60°, the work done is 0.8 J. How much work is done in moving it 30° further?

1. $0.8\times {10}^{7}\mathrm{ergs}$

2. 0.4 J

3. 8 J

4. 0.8 ergs

Subtopic: Analogy between Electrostatics & Magnetostatics |

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Magnets *A *and *B* are geometrically similar but the magnetic moment of *A* is twice that of *B*. If *T*_{1 }and T_{2} be the time periods of the oscillation when their like poles and unlike poles are kept together respectively, then $\frac{{T}_{1}}{{T}_{2}}$ will be:

1. 1/3

2. 1/2

3. $\raisebox{1ex}{$1$}\!\left/ \!\raisebox{-1ex}{$\sqrt{3}$}\right.$

4. $\sqrt{3}$

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A current-carrying loop is placed in a uniform magnetic field in four different orientations, I, II, III & IV. The decreasing order of potential energy is:

I. | II. |

III. | IV. |

1. I > III > II > IV

2. I > II >III > IV

3. I > IV > II > III

4. III > IV > I > II

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A thin rectangular magnet suspended freely has a period of oscillation equal to *T*. Now it is broken into two equal halves (each having half of the original length) and one piece is made to oscillate freely in the same field. If its period of oscillation is *T'*, then ratio T'/T is:

1. 1/4

2. $\raisebox{1ex}{$1$}\!\left/ \!\raisebox{-1ex}{$2\sqrt{2}$}\right.$

3. 1/2

4. 2

Subtopic: Analogy between Electrostatics & Magnetostatics |

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Two bar magnets are held together tightly in a vibration magnetometer. When their like poles are together, they make 20 oscillations per minute and when their unlike poles are together, they make 8 oscillations per minute. The ratio of the magnetic dipole moments of two bar magnets is:

1. 29:21

2. 6:15

3. 1:6

4. 25:4

Subtopic: Analogy between Electrostatics & Magnetostatics |

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A magnetic needle suspended by a silk thread is vibrating in the earth's magnetic field. If the temperature of the needle is increased, then:

1. the time period decreases.

2. the time period remains unchanged.

3. the time period increases.

4. the time period first decreases then increases.

From NCERT

Subtopic: Analogy between Electrostatics & Magnetostatics |

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