Explain the working of the cyclotron and find the expression for the time period of revolution of the charged particle.

State the expression for the time period of angular oscillations of the bar magnet.

In a cyclotron , a charged particle

In cyclotron, time period of revolution inside the dees is

Explain the construction and working of cyclotron.

Derive an expression for the time period of a magnet vibrating in a uniform magnetic field.

In a cyclotron, the resonance condition is that the frequency of the reduction of charged particle is equal to

Derive an expression for time period of a particle performing S.H.M.

If T is the time period of revolution of a satellite, then K.E. is proportional to

Find the period of revolution of electron in the second orbit in the hydrogen atom and hence find period of revolution of the electron in the third orbit of hydrogen atom. epsilon_0 = 8.85 xx 10^-12 C^2// Nm^2, h=6.63 xx^-34 J-s, m=9.xx10^-31 kg, e =1.6 xx 10^-19 C .

Obtain an expression for K.E. of a positively charged particle.