Magnetism and Matter
- A bar magnet, of magnetic moment M', is placed in a magnetic field of induction B'. The torque exerted on it is
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We know that when a bar magnet is placed in the magnetic field at an angle θ, then torque acting on the bar magnet (τ) = MB sin θ = M→ × B→.
Note : This torque τ has a tendency to make the axis of the magnet parallel to the direction of the magnetic field.Correct Option: C
We know that when a bar magnet is placed in the magnetic field at an angle θ, then torque acting on the bar magnet (τ) = MB sin θ = M→ × B→.
Note : This torque τ has a tendency to make the axis of the magnet parallel to the direction of the magnetic field.
- Current i is flowing in a coil of area A and number of turns N, then magnetic moment of the coil, M is
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Magnetic moment linked with one turn = iA Magnetic moment linked with N turns = iNA amp-m2. Here, A = Area of current loop.
Correct Option: A
Magnetic moment linked with one turn = iA Magnetic moment linked with N turns = iNA amp-m2. Here, A = Area of current loop.
- A magnetic needle suspended parallel to a magnetic field requires J of work to turn it through 60°. The torque needed to maintain the needle in this position will be :
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According to work energy theorem W =Ufinal – Uinitial = MB (cos 0 – cos 60°)
W = MB = √3J ...(i) 2 τ = M→ × B→ = MBsin60° = MB√3 = √3J ...(ii) 2
From equation (i) and (ii)τ = 2√3 × √3 = 3J 2
Correct Option: B
According to work energy theorem W =Ufinal – Uinitial = MB (cos 0 – cos 60°)
W = MB = √3J ...(i) 2 τ = M→ × B→ = MBsin60° = MB√3 = √3J ...(ii) 2
From equation (i) and (ii)τ = 2√3 × √3 = 3J 2
- A bar magnet of length ‘l’ and magnetic dipole moment ‘M’ is bent in the form of an arc as shown in figure. The new magnetic dipole moment will be
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Magnetic dipole moment
M = m × l
M' = m × r
From figurel = πr or r = 3l 3 π so. M' = m × r = m × 3l = 3 M π π
Correct Option: A
Magnetic dipole moment
M = m × l
M' = m × r
From figurel = πr or r = 3l 3 π so. M' = m × r = m × 3l = 3 M π π
- A bar magnet of magnetic moment M is placed at right angles to a magnetic induction B. If a force F is experienced by each pole of the magnet, the length of the magnet will be
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FL = MB (= Torque) ⇒ L = MB F
Correct Option: B
FL = MB (= Torque) ⇒ L = MB F