Physics
Grade-10
Easy
Question
In a DC electric generator, ________remains fixed and ______ rotates.
- Brushes, Commutator
- Magnets, Brushes
- Commutator, Magnets
- Commutator, Brushes
Hint:
In a DC electric generator, brushes remain fixed and the commutator/split ring rotates.
The correct answer is: Brushes, Commutator
In a DC electric generator, brushes remains fixed and the commutator rotates.
- The brush in the AC generator creates a connection between the generator and the load and doesn't move.
- The commutator or the split ring helps to convert the AC into pulsating DC.
- It helps the current flow in one direction by reversing the current.
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When the plane of the armature of an AC generator is perpendicular to the field in which it is rotating, then
When the plane of the armature of an AC generator is perpendicular to the field in which it is rotating, then
PhysicsGrade-10
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At power stations, the generator’s coil is provided with mechanical energy by a/an ____.
At power stations, the generator’s coil is provided with mechanical energy by a/an ____.
PhysicsGrade-10
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The following graph shows the ______ .
![](data:image/png;base64,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)
The following graph shows the ______ .
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
The following graph shows the _______ .
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)
The following graph shows the _______ .
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)
PhysicsGrade-10
Physics
In a commercial electric generator, the two permanent magnets are replaced with
In a commercial electric generator, the two permanent magnets are replaced with
PhysicsGrade-10
Physics
The direction of the induced current produced in a coil placed in a magnetic field depends on
The direction of the induced current produced in a coil placed in a magnetic field depends on
PhysicsGrade-10
Physics
The induced current in the coil placed in a magnetic field is maximum when the angle between the direction of motion of wire and the direction of the magnetic field is:
The induced current in the coil placed in a magnetic field is maximum when the angle between the direction of motion of wire and the direction of the magnetic field is:
PhysicsGrade-10
Physics
The split rings are also known as ____.
The split rings are also known as ____.
PhysicsGrade-10
Physics
The device which converts mechanical energy into electrical energy is called a/an _____.
The device which converts mechanical energy into electrical energy is called a/an _____.
PhysicsGrade-10
Physics
When the plane of the armature of an AC generator is parallel to the field, in which is it rotating?
When the plane of the armature of an AC generator is parallel to the field, in which is it rotating?
PhysicsGrade-10
Physics
Electric generators can produce
Electric generators can produce
PhysicsGrade-10
Physics
The essential difference between an A.C. generator and a D.C. generator is that
The essential difference between an A.C. generator and a D.C. generator is that
PhysicsGrade-10
Physics
Choose the correct option by reading the following statements: Assertion: The induced emf in a conducting loop of wire will be nonzero when it rotates in a uniform magnetic field. Reason: The emf is induced due to a change in magnetic flux.
Choose the correct option by reading the following statements: Assertion: The induced emf in a conducting loop of wire will be nonzero when it rotates in a uniform magnetic field. Reason: The emf is induced due to a change in magnetic flux.
PhysicsGrade-10
Physics
An induced emf is induced in the circuit whenever the magnetic flux is related to a coil change:
I. for short, the e.m.f. lasts
II. for an extended period of time
III. for as long as the flux is changing
The correct statement(s) is/are
An induced emf is induced in the circuit whenever the magnetic flux is related to a coil change:
I. for short, the e.m.f. lasts
II. for an extended period of time
III. for as long as the flux is changing
The correct statement(s) is/are
PhysicsGrade-10