Physics
Grade-10
Easy
Question
A charged particle moves at a velocity v in a uniform magnetic field B. The magnetic force experienced by the particle is maximum
- Always constant
- If B and v are perpendicular to each other
- If B and v are parallel
- Always zero
Hint:
Magnetic force acting on the charged particle F=q(v×B)=qvB sinθ
The correct answer is: Always constant
Magnetic force acting on the charged particle F=q(v×B)=qvB sinθ
If θ=90 degree ⟹ sin90=1
⟹ F=maximum
Thus, magnetic force is maximum If B and v are perpendicular to each other
If θ=90 degree ⟹ sin90=1
⟹ F=maximum
Thus, magnetic force is maximum If B and v are perpendicular to each other
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The force on a charged particle moving perpendicularly in an external magnetic field can be represented by the formula
The force on a charged particle moving perpendicularly in an external magnetic field can be represented by the formula
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)
A wire placed vertically between the poles of a horseshoe magnet, such that the north pole is to your left, carries a direct current flowing upwards. The wire will experience a force tending to deflect it to
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)
PhysicsGrade-10
Physics
A positively charged particle, say an alpha particle projected towards the west, is deflected toward the north by a magnetic field. The direction of the magnetic field is
A positively charged particle, say an alpha particle projected towards the west, is deflected toward the north by a magnetic field. The direction of the magnetic field is
PhysicsGrade-10
Physics
A positive charge is moving upwards in a magnetic field that is directed towards the north. The particle will be deflected towards
A positive charge is moving upwards in a magnetic field that is directed towards the north. The particle will be deflected towards
PhysicsGrade-10
Physics
A wire of length L is placed in a magnetic field B; If the current in the wire is I, the maximum magnetic force on the wire is
A wire of length L is placed in a magnetic field B; If the current in the wire is I, the maximum magnetic force on the wire is
PhysicsGrade-10
Physics
The force exerted on a current-carrying wire placed in a magnetic field is zero when the angle between the wire and the direction of the magnetic field is
The force exerted on a current-carrying wire placed in a magnetic field is zero when the angle between the wire and the direction of the magnetic field is
PhysicsGrade-10
Physics
A magnetic field exerts no force on
A magnetic field exerts no force on
PhysicsGrade-10
Physics
The direction of the force on a current-carrying conductor in a magnetic field depends on
The direction of the force on a current-carrying conductor in a magnetic field depends on
PhysicsGrade-10
Physics
A charged particle moves at a velocity v in a uniform magnetic field B. The magnetic force experienced by the particle is
A charged particle moves at a velocity v in a uniform magnetic field B. The magnetic force experienced by the particle is
PhysicsGrade-10
Physics
In the statement of Fleming’s left-hand rule, what does the direction of the thumb represent?
In the statement of Fleming’s left-hand rule, what does the direction of the thumb represent?
PhysicsGrade-10
Physics
Which of the following cannot produce a uniform magnetic field?
Which of the following cannot produce a uniform magnetic field?
PhysicsGrade-10
Physics
Which of the following factors affect the strength of force experienced by a current-carrying conductor in a uniform magnetic field?
Which of the following factors affect the strength of force experienced by a current-carrying conductor in a uniform magnetic field?
PhysicsGrade-10
Physics
An electric charge in motion produces
An electric charge in motion produces
PhysicsGrade-10
Physics
Who has stated that a magnetic field can exert a mechanical force on a current-carrying conductor?
Who has stated that a magnetic field can exert a mechanical force on a current-carrying conductor?
PhysicsGrade-10