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What is the expression to find the induced current i(t) as a function of time in a given electrical circuit?

The expression to find the induced current i(t) in an electrical circuit is given by Faraday's Law of Electromagnetic Induction, which states that the induced electromotive force (emf) is equal to the rate of change of magnetic flux through a circuit. This can be expressed as: emf -d/dt where emf is the induced electromotive force, is the magnetic flux, and d/dt represents the derivative with respect to time. By solving this equation, you can find the induced current i(t) as a function of time in the given electrical circuit.


What is the induced emf in case (a)?

In case (a), the induced emf is the electromotive force generated in a coil or conductor due to a changing magnetic field.


In colomn answer of difference between statically indused emf and dynamicaly indused emf?

Statically induced emf is produced by the relative motion between a conductor and a magnetic field, while dynamically induced emf is generated due to a change in the magnetic field strength experienced by a conductor. Statically induced emf does not require any physical movement of the conductor, while dynamically induced emf is produced when the magnetic field changes over time.


What is the induced electromotive force (EMF) in this loop?

The induced electromotive force (EMF) in a loop is the voltage generated when there is a change in magnetic field within the loop.


What happens when magnetic flux changes?

When magnetic flux changes, an electromotive force (emf) is induced in a conductor or coil according to Faraday's Law of electromagnetic induction. This induced emf can cause current to flow in a closed circuit. This phenomenon forms the basis of how generators produce electricity and how transformers work in electrical systems.

Related Questions

Is lenz law used to find induced EMF's?

It's primary usage is to determine the nature of an induced EMF from changes in the magnetic flux through a circuit. However, you must use Faraday's Law (and a unit conversion factor) to determine the SIZE of such an EMF.


What is the expression to find the induced current i(t) as a function of time in a given electrical circuit?

The expression to find the induced current i(t) in an electrical circuit is given by Faraday's Law of Electromagnetic Induction, which states that the induced electromotive force (emf) is equal to the rate of change of magnetic flux through a circuit. This can be expressed as: emf -d/dt where emf is the induced electromotive force, is the magnetic flux, and d/dt represents the derivative with respect to time. By solving this equation, you can find the induced current i(t) as a function of time in the given electrical circuit.


Difference between back EMF and induced EMF?

An induced electromotive force (emf) is an induced voltage. Voltage (emf) causes current flow, and this induced voltage will cause a current that is called the induced current.We might also add that the induced current will cause a magnetic field to expand about the current path, and this field will "sweep" the conductor. The sweeping of the conductor by that expanding magnetic field will set up an emf that will oppose the emf that was creating it.CommentTechnically, there is no such thing as an 'induced current'. It is voltage that is induced. Any current flows as a result of that induced voltage being applied to a load. But that current is certainly NOT induced!


Does motional emf call induced emf?

yes indused emf is also called motional emf. If an open coil is subjected to a variable magnetic field, at the ends of the coil a potential difference is induced which is called induced emf. If a coil is connected to an emf source and switched on, the rising current will produced an variable magnetic field which in turn produces an emf. It is called back emf.


Does the induced emf always act to decrease magnetic flux through circuit?

Yes. It is based on Lenz law of Electromagnetic induction.


What is the induced emf in case (a)?

In case (a), the induced emf is the electromotive force generated in a coil or conductor due to a changing magnetic field.


In colomn answer of difference between statically indused emf and dynamicaly indused emf?

Statically induced emf is produced by the relative motion between a conductor and a magnetic field, while dynamically induced emf is generated due to a change in the magnetic field strength experienced by a conductor. Statically induced emf does not require any physical movement of the conductor, while dynamically induced emf is produced when the magnetic field changes over time.


Can emf induced without an alternating magnetic flux?

No. EMF can only be induced in a wire by a varying magnetic flux. It does not have to be alternating, but it must be varying.


Difference between statically and dynamically induced emf?

STATICALLY INDUCED EMFThe emf induced in a coil due to change of flux linked with it (change of flux is by the increase or decrease in current) is called statically induced emf.Transformer is an example of statically induced emf. Here the windings are stationary,magnetic field is moving around the conductor and produces the emf.DYNAMICALLY INDUCED EMFThe emf induced in a coil due to relative motion of the conductor and the magnetic field is called dynamically induced emf.example:dc generator works on the principle of dynamically induced emf in the conductors which are housed in a revolving armature lying within magnetic field


How can you say that ac emf is induced in the coil?

When we place a current carrying conductor in a magnetic field emf is induced in a coil. we can knoe it by connecting voltmeter.


What is the induced electromotive force (EMF) in this loop?

The induced electromotive force (EMF) in a loop is the voltage generated when there is a change in magnetic field within the loop.


Why emf does not depend on resistance?

Because emf is the very source of voltage, either chemical or inductive, an can be meassured at open circuit only so, internal resistance of the supplier is not affecting it.