Physics
Grade-10
Easy
Question
In the statement of Fleming’s left-hand rule, what does the direction of the thumb represent?
- Direction of the force
- Direction of the magnetic field
- Direction of the current
- Does not represent any direction
Hint:
Direction of force
The correct answer is: Direction of the force
Fleming's left hand rule states that if we arrange our thumb, forefinger and middle finger of the left hand perpendicular to each other, then the thumb points towards the direction of the magnetic force, the forefinger points towards the direction of the magnetic field and the middle finger points towards the direction of the current.
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On which two sides of the electric motor couple forces are acting which cause the rectangular coil to rotate between the poles of the magnets?
![](data:image/png;base64,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)
On which two sides of the electric motor couple forces are acting which cause the rectangular coil to rotate between the poles of the magnets?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In the given figure on which two sides of the electric motor no forces are acting?
![](data:image/png;base64,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)
In the given figure on which two sides of the electric motor no forces are acting?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In the given figure which side of the rectangular current-carrying coil is parallel to the magnetic field?
![](data:image/png;base64,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In the given figure which side of the rectangular current-carrying coil is parallel to the magnetic field?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In an Electric motor ________ remains fixed and ______ rotates.
In an Electric motor ________ remains fixed and ______ rotates.
PhysicsGrade-10
Physics
In a commercial electric motor, the two permanent magnets are replaced with ____.
In a commercial electric motor, the two permanent magnets are replaced with ____.
PhysicsGrade-10