Home
Class 12
PHYSICS
Consider a metal ring kept on top of a f...

Consider a metal ring kept on top of a fixed solenoid (say on a carboard) The centre of the ring coincides with the axis of the solenoid. If the current is suddenly switched on then

A

The metal ring is attracted

B

The metal ring is jumped up

C

No change in magnetic flux through the ring when switch is suddenly closed

D

Can not be decided.

Text Solution

Verified by Experts

The correct Answer is:
B

This happen because the flux increase will casue a counter clockwise current (as seen from the top in the ring in figure) i.e opposite direction to that in the solenoid
This making the samesense of flow of current in the ring (when viewed from the bottom of the ring) and solenoid forming same magnetic pole infront of each other. Hence they will repel each other and the ring will move upward.
Promotional Banner

Topper's Solved these Questions

  • ELECTRO MAGNETIC INDUCTION

    NARAYNA|Exercise Single Answer Questions Level -V|11 Videos
  • ELECTRO MAGNETIC INDUCTION

    NARAYNA|Exercise Comprehension Type Questions|22 Videos
  • ELECTRO MAGNETIC INDUCTION

    NARAYNA|Exercise Level - III|64 Videos
  • ELECTRIC CHARGES AND FIELDS

    NARAYNA|Exercise EXERCISE -4|43 Videos
  • ELECTRO MAGNETIC WAVES

    NARAYNA|Exercise LEVEL-II(H.W)|14 Videos

Similar Questions

Explore conceptually related problems

Consider metal ring kept on a horizontal plane . A bar magnet is held above the ring with its length along the axis is held above the ring with its length along the axis of the ring . If the magnet is dropped freely the acceleration of the falling magnet is : ( g is accelration due to gravity )

A long solenoid has n turns per unit length and carries a current i = i_(0) sin omega t . A coil of N turns and area A is mounted inside the solenoid and is free to rotate about its diameter that is perpendicular to the axis of the solenoid. The coil rotates with angular speed omega and at time t = 0 the axis of the coil coincides with the axis of the solenoid as shown in figure. Write emf induced in the coil as function of time.

The diagram given below shows a solenoid carrying time varying current l= l_(0)t . On the axis of the solenoid, a ring has been placed. The mutual inductance of the ring and the solenoid is M and the self inductance of the ring is L. If the resistance of the ring is R then maximum current which can flow through the ring is

A tightly- wound, long solenoid is kept with its axis parallel to a large metal sheet carrying a surface current. The surgace current through a width dl of the sheet is Kdl and the number of turns per unit length of the solenoid is n. The magnetic field near the centre of the solenoid is found to be zero. (a) find the current in the solenoid. (b) If the solenoid is rotated to make its axis perpendicular to the metal sheet, what would be the magnitude of the magnetic field near its centre?

The cruuent in an ideal, long solenoid is varied at a uniform rate of 0.02A//s . The solenoid has 1000 turns/s and its radius is 8 cm. (i) Consider a circle of radius 2 cm inside the solenoid with its axis coinciding with the axis of the solenoid. Write the change in the magnetic flux through this circle in 4 s. (ii) Find the electric field induced at a point on the circumference of the circle. (iii) Find the electric field induced at a point outside the solenoid at a distance 9 cm from its axis.

The current in an ideal, long solenoid is veried at a uniform rate of 0.01 As^(-1). The solenoid has 2000 turns/m and its radius 6.0 cm. (a) Consider a circle of radius 1.0 cm inside the solenoid with its axis coinciding with the axis of the solenoid. write the change in the magnetic flux through this circle in 2.0 seconds. (b) find the electric field induced at a point on the circumference of hte circle. (c) find the electric field induced at a piont outside the solenoid at a distance 8.0cm from its axis.

A thin superconducting (zero resistance) ring a held above a vertical long solenoid, as shown in the figure. The axis of symmetry of the ring is same to that of the solenoid. The cylindrically symmetric magnetic field around the ring can be described approximately in terms of the vertical and radial component of the magnetic field vector as B_(z) = B_(0)(1-alpha z) and B_(r) = B_(0) beta r , where B_(0),alpha and beta are positive constants, and z & r are vertical and radial position coordinates, respectively, Initially plane of the ring is horizontal has no current flowing in it. When relreased, it starts to move downwards with its axis axis still vertical. Initial coordinates of the centre of the ring 'O' is z = 0 and r =0. In the given diagram point O is on the axis and slightly above the solenoid having vertical and radial position coordinates as (0,0) Ring has mass m, radius m, radius r_(0) and self inductance L. Assume the acceleration due to gravity as g. Find the magnitude of current in the ring at a vertical position z.