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Which of the following while in motion c...

Which of the following while in motion cannot be deflected by magnetic field?

A

Protons

B

Cathode rays

C

Alpha particles

D

Neutrons

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The correct Answer is:
To determine which particle cannot be deflected by a magnetic field while in motion, we need to analyze the properties of each option given. The deflection of a particle in a magnetic field depends on its charge and velocity. The force acting on a charged particle moving in a magnetic field is given by the equation: \[ F = Q \cdot V \cdot B \] Where: - \( F \) is the magnetic force, - \( Q \) is the charge of the particle, - \( V \) is the velocity of the particle, - \( B \) is the magnetic field strength. A particle will only be deflected if it has a non-zero charge (\( Q \neq 0 \)). Let's evaluate each option: 1. **Protons**: Protons have a positive charge (\( +1e \)). Since they are charged, they will be deflected by the magnetic field. Therefore, this option cannot be the answer. 2. **Cathode Rays**: Cathode rays are streams of electrons, which carry a negative charge (\( -1e \)). As charged particles, they will also be deflected by a magnetic field. Thus, this option cannot be the answer either. 3. **Alpha Particles**: Alpha particles consist of two protons and two neutrons, giving them a positive charge of \( +2e \). Being charged, they will also be deflected by the magnetic field. Therefore, this option cannot be the answer. 4. **Neutrons**: Neutrons have no charge (\( Q = 0 \)). Since the charge is zero, the force acting on neutrons in a magnetic field will also be zero (\( F = 0 \)). Therefore, neutrons will not be deflected by the magnetic field. Based on this analysis, the particle that cannot be deflected by a magnetic field while in motion is: **Answer: Neutrons**

To determine which particle cannot be deflected by a magnetic field while in motion, we need to analyze the properties of each option given. The deflection of a particle in a magnetic field depends on its charge and velocity. The force acting on a charged particle moving in a magnetic field is given by the equation: \[ F = Q \cdot V \cdot B \] Where: - \( F \) is the magnetic force, - \( Q \) is the charge of the particle, - \( V \) is the velocity of the particle, ...
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