In a cyclotron,the angular frequency of a cha | vedclass

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(B) The angular frequency $\omega$ of a charged particle moving in a magnetic field $B$ is given by the formula $\omega = \frac{qB}{m}$.Here,$q$ is th

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(B) The angular frequency $\omega$ of a charged particle moving in a magnetic field $B$ is given by the formula $\omega = \frac{qB}{m}$.Here,$q$ is the charge of the particle,$B$ is the magnetic field strength,and $m$ is the mass of the particle.From this expression,it is clear that the angular frequency $\omega$ depends only on the charge,the mass of the particle,and the magnetic field.It does not depend on the velocity or speed $v$ of the particle.Therefore,the angular frequency is independent of the speed of the charged particle.

In a cyclotron,the angular frequency of a charged particle is independent of

Similar Questions

$A$ cyclotron's oscillator frequency is $n$ and the radius of the dees is $r$. The operating magnetic field $(B)$ for accelerating protons of charge $q$ and the kinetic energy of the protons produced by the accelerator are respectively ($m$ and $v$ are the mass and velocity of the proton).

Cyclotron is used to accelerate

$A$ cyclotron is used to accelerate

An alternating electric field of frequency $f$ is applied across the radius $R$ of a cyclotron to accelerate protons (mass $m$). The operating magnetic field $B$ used and kinetic energy $(K.E.)$ of the proton beam produced by it are respectively ($e=$ charge on proton).

Write the resonance condition for a cyclotron.

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