Home
Class 12
PHYSICS
A current is set up in a long copper pip...

A current is set up in a long copper pipe. Is there a magnetic field (a) inside (b) outside the pipe?

Text Solution

Verified by Experts

Inside the pipe, the magnetic field is zero, but there is a finite value of the magnetic field outside the pipe.
Promotional Banner

Topper's Solved these Questions

  • MAGNETIC EFFECT OF CURRENT AND MAGNETISM

    PRADEEP|Exercise Conceptual Problems (d)|2 Videos
  • MAGNETIC EFFECT OF CURRENT AND MAGNETISM

    PRADEEP|Exercise Very Short Answer Questions (a)|2 Videos
  • ELECTROSTATICS

    PRADEEP|Exercise ASSERTION-REASON TYPE QUESTIONS|2 Videos
  • OPTICS

    PRADEEP|Exercise Multiple choice questions|1 Videos

Similar Questions

Explore conceptually related problems

STATEMENT - 1 : For a current carrying wire, there is an electric field inside the wire and magnetic field outside the wire. and STATEMENT - 2 : A current carrying wire cannot generate an electric field outside it.

Assertion: A current I flows I flows along the length of an infinitely long straght and thin walled pipe. Then the magnetic field at any point inside the pipe is zero. Reason: oint vec(B).d vec(l) =mu I

Consider an infinite long cylinderical conductor of radius R carrying a current I with a non uniform current density J=alphar where a is a constant. Find the magnetic field for inside and outside prints.

The magnitude of the magnetic field inside a long solenoid is increased by

A current l flows along the length of an infinitely long, straight, thin-walled pipe. Then, (a) the magnetic field at all points inside the pipe is the same, but not zero (b) the magnetic field at any point inside the pipe is zero (c) the magnetic field is zero only on the axis of the pipe (d) the magnetic field is different at different points inside the pipe

A long, circular pipe, with an outside radius R, carries a (uniformly distributed) current i_0 (into the paper as shown in Fig.) A wire runs parallel to the pipe at a distance 3R from centre to centre. Calculate the magnitude and direction of the current in the wire that would cause the resultant magnetic field at point P to have the same magnitude, but the opposite direction, as the resultant field at the centre of the pipe.

A long, cylindrical tube of inner and outer radii a and b carries a current i distributed uniformly over its cross section. Find the magnitude of the magnetic field at a point (a) just inside the tube (b) just outside the tube.