Physics
Grade-10
Easy
Question
When an electric current passes through a solenoid, it acts as a/an:
- Insulator
- Electric bell
- Resistor
- Bar magnet
Hint:
When electricity is passed through the solenoid, it acts as an electro magnet.
The correct answer is: Bar magnet
- The solenoid is a long coil containing a large number of close turns of insulated copper wire.
- An electromagnet is a magnet when current is passed through a wire wound on soft iron core it gets magnetized and behaves like magnet.
- When electricity is passed through the solenoid, it acts as an electro magnet.
- Hence it acts as an Bar Magnet
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In a uniform magnetic field, the field lines are:
In a uniform magnetic field, the field lines are:
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Electromagnets are special types of magnets in which magnetism is produced by:
Electromagnets are special types of magnets in which magnetism is produced by:
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The observations made by Faraday from the experiments on electromagnetic induction is (are) that ___________.
I. The deflection in the galvanometer increases when a strong magnet is used.
II. The induced current in the coil is alternating in nature.
The observations made by Faraday from the experiments on electromagnetic induction is (are) that ___________.
I. The deflection in the galvanometer increases when a strong magnet is used.
II. The induced current in the coil is alternating in nature.
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Two identical coaxial circular loops carry a current “I” each, circulating in the same direction. If the loops approach each other, what will you observe?
Two identical coaxial circular loops carry a current “I” each, circulating in the same direction. If the loops approach each other, what will you observe?
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Which one of the following can produce maximum induced emf?
Which one of the following can produce maximum induced emf?
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A coil of insulated copper wire is connected to a galvanometer forming a loop and a magnet is:
I: Held stationary
II: Moved away along its axis
III: Moved towards along its axis
There will be an induced current in:
A coil of insulated copper wire is connected to a galvanometer forming a loop and a magnet is:
I: Held stationary
II: Moved away along its axis
III: Moved towards along its axis
There will be an induced current in:
PhysicsGrade-10
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The emf produced in a wire by its motion across a magnetic field does not depend upon :
The emf produced in a wire by its motion across a magnetic field does not depend upon :
PhysicsGrade-10
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An induced emf is produced when a magnet is moved into a coil. The magnitude of induced emf does not depend on:
An induced emf is produced when a magnet is moved into a coil. The magnitude of induced emf does not depend on:
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The magnitude of the induced e.m.f. in a conductor depends on the:
The magnitude of the induced e.m.f. in a conductor depends on the:
PhysicsGrade-10
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The condition for the phenomenon of electromagnetic induction is that there must be a relative motion between:
The condition for the phenomenon of electromagnetic induction is that there must be a relative motion between:
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A magnet is moved towards a coil (i) quickly (ii) slowly. The induced potential difference
A magnet is moved towards a coil (i) quickly (ii) slowly. The induced potential difference
PhysicsGrade-10
Physics
On reversing the direction of current in a wire the magnetic field produced by it:
On reversing the direction of current in a wire the magnetic field produced by it:
PhysicsGrade-10
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Assertion (A): When the current in a coil changes, it induces a back emf in the same coil.
Reason (R): Emf is a measure of the inertia of the coil against the change of current through it.
Assertion (A): When the current in a coil changes, it induces a back emf in the same coil.
Reason (R): Emf is a measure of the inertia of the coil against the change of current through it.
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A bar magnet moves towards two identical parallel circular loops with a constant velocity v as shown in fig.
![](data:image/png;base64,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)
A bar magnet moves towards two identical parallel circular loops with a constant velocity v as shown in fig.
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
A bar magnet is moved between two parallel circular loops A and B with a constant velocity v as shown in fig.
![](data:image/png;base64,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)
A bar magnet is moved between two parallel circular loops A and B with a constant velocity v as shown in fig.
![](data:image/png;base64,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)
PhysicsGrade-10