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Assertion: We cannot think of magnetic f...

Assertion: We cannot think of magnetic field configuration with three poles.
Reason: A bar magnet does exert a torque on itself due to its own field.

A

If both the assertion and reason are true and reason is a true explanation of the assertion.

B

If both the assertion and reason are true but the reason is not the correct explanation of assertion.

C

If the assertion is true is true but reason is false.

D

If both the assertion and reason are false.

Text Solution

Verified by Experts

The correct Answer is:
D

It is quite clear that magnetic poles always exist in pairs. Since one can imagine magnetic field configuration with three poles. When north poles or south poles of two magnets are glued togather. They provide a three-pole field configuration. It is also known that a bar magnet does not exert a torque on itself due to own its field.
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Explore conceptually related problems

Assertion (A): The magnetic field configuration with 3 poles is not possible. Reason (R): No torque acts on a bar magnet itself due to its own field.

(a) What happens if a bar magnet is cut into two pieces (i) transverse to its length (ii) along its length? (b) What happens if an iron bar magnet is melted? Does it retain its magnetism? (c) A magnetized needle in a uniform magnetic field experiences a torque but no net force. However, an iron nail near a bar magnet experiences a force of attraction in addition to a torque, explain. (d) Must every magnetic field configuration have a north pole and a south pole? What about the field due to a toroid? (e) Can you think of magnetic field configuration with three poles? (f) Two identical looking iron bars A and B are given, one of which is definitely known to be magnetized. How would one ascertain whether or not both are magnetized? If only one is magnetized how does one ascertain which one? Use nothing else but the bars A and B.

A magnetic field cannot exert any force on a

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