Home
Class 12
PHYSICS
In the middle of a long solenoid ther...

In the middle of a long solenoid there is a coaxial ring of square cross-seciton, made of conducting materaial with respectivity are equal to `h` its inside and outside radii are equal to `a` and `b` respectively. Find the current induced in the ring if the magnetic induction produced by the solenoid varies with time as `B = beta t`, where `beta t`, where `beta` is constant. THe inductance of the ring is to be neglected.

Text Solution

Verified by Experts

The correct Answer is:
`(hbeta)/(4 p)(b^(2)-a^(2))`
Promotional Banner

Topper's Solved these Questions

  • ELECTROMAGNETIC INDUCTION AND ALTERNATING CURRENT

    PHYSICS GALAXY - ASHISH ARORA|Exercise Practice Exercise 5.3|13 Videos
  • ELECTROMAGNETIC INDUCTION AND ALTERNATING CURRENT

    PHYSICS GALAXY - ASHISH ARORA|Exercise Practice Exercise 5.4|13 Videos
  • ELECTROMAGNETIC INDUCTION AND ALTERNATING CURRENT

    PHYSICS GALAXY - ASHISH ARORA|Exercise Practice Exercise 5.1|12 Videos
  • CURRENT ELECTRICITY

    PHYSICS GALAXY - ASHISH ARORA|Exercise All Questions|389 Videos
  • ELECTROSTATICS

    PHYSICS GALAXY - ASHISH ARORA|Exercise Unsolved Numberical Problems|73 Videos

Similar Questions

Explore conceptually related problems

A long solenoid of cross-sectional radius a has a thin insulates wiere ring tightly put on its winding, one half of the ring has the resistance eta times that of the other half. The magneticv induction produced by the solenoid varies with the time as B = bt , where b is a constant. Find the magnitude of the electric field strength in the ring.

A long solenoid has 800 turns per metre length of solenoid A current of 1.6 A flow through it. The magnetic induction at the end of the solenoid on its axis is

1If r and R be the radii of inner and outer circles respectively,then area of ring is

A long solenoid of N turns has a self-induced L and area of cross-section A. When a current i flows through the solenoid, magnetic field inside it has magnitude B . The current i is equal to