Assertion: Only a charge in magnetic flux will maintain an induced current in the coil.
Reason: The presence of large magnetic flux through a coil maintains a current in the coil if the circuit is continuous.
If both the assertion and reason are true and reason is a true explantion of the assertion.
If both the assertion and reason are true but the reason is not true the correct explantion of the assertion.
If the assertion is true but reason false
If both the assertion and reason are false.
The correct Answer is:C
Presence of magnetic flux cannot produce current.
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This section contains Assertion and Reason type questions. 'Each question has 4 choices (1), (2),(3) and (4), out of which only one is correct.
Assertion (A) Only a charge in magnetic flux will maintain an induced current the coil.
Reason (R) The presence of large magnetic flux through a coil maintain a current in the coil if the circuit is continuous.View SolutionAssertion (A): Induced current in a coil is maintained only by a change in magnetic field.
Reason (R): The presence of large magnetic flux through a coil maintains a current in the coil if the circuit is continuous.View SolutionMagnetic flux through a coil depends upon
View SolutionAssertion : The presence of large magnetic flux through a coil maintains a current in the coil if the circuit is continuous.
Reason : Magnetic flux is essential to maintain an induced current in the coil.View SolutionFind the induced current through a coil at t = 2 s if the magnetic flux through a coil is ϕ=6t3+12t2+5 and the resistance of the coil is 5Ω.
View SolutionAssertion: Magnetic field B (shown inwards) varies with time t as shown. At time to induced current in the loop is clockwise
Reason : If rate of change of magnetic flux from a coil is constant, charge should flow in the coil at a constant rate.View SolutionWhenever the magnet flux linked with a coil changes, then is an induced emf in the circuit. This emf lasts
View SolutionHow magnetic flux generated in a coil depends on the current flowing through it?
View SolutionThe formula for induced e.m.f. in a coil due to change in magnetic flux through the coil is (here A = area of the coil, B = magnetic field)
View SolutionThe magnetic flux linked with a coil is ϕ and the emf induced in it is e.
View Solution