If a particle is moving in a region of both electric & magnetic fields then the total force acting on it is:
Correct answer: A. Sum of electric & magnetic force
- A. Sum of electric & magnetic force
- B. No force will act on it
- C. Difference of electric & magnetic force
- D. None of above
Explanation
Option A is correct.The total force acting on a particle moving in a region of both electric and magnetic fields is called the Lorentz force. It is given by the following equation: F = q(E + v × B) where: F is the force (N) q is the charge of the particle (C) E is the electric field strength (V/m) v is the velocity of the particle (m/s) B is the magnetic field strength (T) The electric force is given by the following equation: F = qE The magnetic force is given by the following equation: F = qvB sin θ where: θ is the angle between the direction of the velocity and the direction of the magnetic field (°) As you can see, the Lorentz force is the sum of the electric force and the magnetic force. The electric force is proportional to the charge of the particle and the electric field strength. The magnetic force is proportional to the charge of the particle, the velocity of the particle, and the magnetic field strength. The direction of the Lorentz force is the same as the direction of the electric force if the velocity of the particle is parallel to the magnetic field. The direction of the Lorentz force is perpendicular to the direction of the velocity and the direction of the magnetic field if the velocity of the particle is not parallel to the magnetic field
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About Electromagnetism
Magnetic flux density and magnetic flux describe the strength of a magnetic field and the field passing through a surface. A charged particle moving through a magnetic field experiences a force perpendicular to its velocity and may follow circular or helical motion, depending on the angle between velocity and field.
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