Rings are rotated and translated in a uniform magnetic field as shown in the figure. Arrange the magnitude of emf induced across \(AB\):
1. | \(\mathrm{emf_{a}<emf_{b}<emf_{c}}\) |
2. | \(\mathrm{emf_{a}=emf_{b}<emf_{c}}\) |
3. | \(\mathrm{emf_{a}={emf}_{c}<{emf}_{b}}\) |
4. | \(\mathrm{emf_{a}<emf_{b}={emf}_{c}}\) |
The figure shows a bar magnet and a metallic coil. Consider four situations.
(I) | Moving the magnet away from the coil. |
(II) | Moving the coil towards the magnet. |
(III) | Rotating the coil about the vertical diameter. |
(IV) | Rotating the coil about its axis. |
An EMF in the coil will be generated for the following situations.
1. | (I) and (II) only |
2. | (I), (II), and (IV) only |
3. | (I), (II), and (III) only |
4. | (I), (II), (III), and (IV) |
1. | \(5\) V | 2. | \(4\) V |
3. | \(3\) V | 4. | zero |
The magnetic flux linked to a circular coil of radius \(R\) is given by:
\(\phi=2t^3+4t^2+2t+5\) Wb.
What is the magnitude of the induced EMF in the coil at \(t=5\) s?
1. \(108\) V
2. \(197\) V
3. \(150\) V
4. \(192\) V
1. | \(B\) | 2. | \(l\) |
3. | time, \(t\) | 4. | all of the above |
1. | increases continuously. |
2. | decreases continuously. |
3. | first increases and then decreases. |
4. | remains constant throughout. |