153882 The cyclotron frequency of an electrons gyrating in a magnetic field of $1 \mathrm{~T}$ is approximately:

153886 A cyclotron accelerates particles of mass $\boldsymbol{m}$ and charge $q$. The energy of particle emerging is proportional to

153881 Assertion: Cyclotron does not accelerate electron.
Reason: Mass of the electrons is very small.

153857 A charge particle moves along circular path in a uniform magnetic field in a cyclotron. The kinetic energy of the charge particle increases to 4 times its initial value. What will be the ratio of new radius to the original radius of circular path of the charge particle

153866 Maximum kinetic energy gained by the charged particle in the cyclotron in independent of

153882 The cyclotron frequency of an electrons gyrating in a magnetic field of $1 \mathrm{~T}$ is approximately:

153886 A cyclotron accelerates particles of mass $\boldsymbol{m}$ and charge $q$. The energy of particle emerging is proportional to

153881 Assertion: Cyclotron does not accelerate electron.
Reason: Mass of the electrons is very small.

153857 A charge particle moves along circular path in a uniform magnetic field in a cyclotron. The kinetic energy of the charge particle increases to 4 times its initial value. What will be the ratio of new radius to the original radius of circular path of the charge particle

153866 Maximum kinetic energy gained by the charged particle in the cyclotron in independent of

153882 The cyclotron frequency of an electrons gyrating in a magnetic field of $1 \mathrm{~T}$ is approximately:

153886 A cyclotron accelerates particles of mass $\boldsymbol{m}$ and charge $q$. The energy of particle emerging is proportional to

153881 Assertion: Cyclotron does not accelerate electron.
Reason: Mass of the electrons is very small.

153857 A charge particle moves along circular path in a uniform magnetic field in a cyclotron. The kinetic energy of the charge particle increases to 4 times its initial value. What will be the ratio of new radius to the original radius of circular path of the charge particle

153866 Maximum kinetic energy gained by the charged particle in the cyclotron in independent of

153882 The cyclotron frequency of an electrons gyrating in a magnetic field of $1 \mathrm{~T}$ is approximately:

153886 A cyclotron accelerates particles of mass $\boldsymbol{m}$ and charge $q$. The energy of particle emerging is proportional to

153881 Assertion: Cyclotron does not accelerate electron.
Reason: Mass of the electrons is very small.

153857 A charge particle moves along circular path in a uniform magnetic field in a cyclotron. The kinetic energy of the charge particle increases to 4 times its initial value. What will be the ratio of new radius to the original radius of circular path of the charge particle

153866 Maximum kinetic energy gained by the charged particle in the cyclotron in independent of

153882 The cyclotron frequency of an electrons gyrating in a magnetic field of $1 \mathrm{~T}$ is approximately:

153886 A cyclotron accelerates particles of mass $\boldsymbol{m}$ and charge $q$. The energy of particle emerging is proportional to

153881 Assertion: Cyclotron does not accelerate electron.
Reason: Mass of the electrons is very small.

153857 A charge particle moves along circular path in a uniform magnetic field in a cyclotron. The kinetic energy of the charge particle increases to 4 times its initial value. What will be the ratio of new radius to the original radius of circular path of the charge particle

153866 Maximum kinetic energy gained by the charged particle in the cyclotron in independent of