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NEET PHYSICSMOVING CHARGES AND MAGNETISMEasy

Question

When a charged particle with velocity v\vec{v} is subjected to an induction magnetic field B\vec{B}, the force on it is non-zero. What does this imply?

A

Angle between v\vec{v} and B\vec{B} is necessarily 9090^{\circ}.

B

Angle between v\vec{v} and B\vec{B} can have any value other than 9090^{\circ}.

C

Angle between v\vec{v} and B\vec{B} can have any value other than zero and 180180^{\circ}.

D

Angle between v\vec{v} and B\vec{B} is either zero or 180180^{\circ}.

Step-by-Step Solution

  1. Lorentz Force Formula: The magnetic force F\vec{F} acting on a charge qq moving with velocity v\vec{v} in a magnetic field B\vec{B} is given by the vector product F=q(v×B)\vec{F} = q(\vec{v} \times \vec{B}) .
  2. Magnitude: The magnitude of this force is F=qvBsinθF = qvB \sin\theta, where θ\theta is the angle between v\vec{v} and B\vec{B}.
  3. Zero Force Condition: The force vanishes (F=0F=0) if v=0v=0, B=0B=0, or sinθ=0\sin\theta = 0. The condition sinθ=0\sin\theta = 0 implies θ=0\theta = 0^{\circ} or θ=180\theta = 180^{\circ} (i.e., the particle moves parallel or anti-parallel to the magnetic field) .
  4. Non-Zero Force Condition: For the force to be non-zero, sinθ\sin\theta must not be zero. Therefore, the angle θ\theta can have any value except 00^{\circ} and 180180^{\circ}. It does not necessarily have to be 9090^{\circ} (maximum force).

Exam Context & Concepts Covered

This question aligns with the NEET PHYSICS syllabus, specifically targeting concepts from MOVING CHARGES AND MAGNETISM. Mastering this topic is crucial for scoring well in the upcoming medical entrance examinations. Solving conceptually related problems will help you understand the nuances of these concepts and improve your problem-solving speed.

PHYSICSMOVING CHARGES AND MAGNETISMchargedparticlevelocitysubjectedinduction

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