Protons are accelerated in a cyclotron where the appilied magnetic field is 2T and the P.D across the dees is 100 KV. How many revolutions the protons has to complete to acquire a K.E. MeV?

Protons are accelerated in a cyclotron where the appilied magnetic field is 2T and the P.D across the dees is 100 KV. How many revolutions the protons has to complete to acquire a K.E. of 20 MeV?

Protons are accelerated in a cyclotron using a magnetic field of 1.3 T. Calculate the frequency with which the electric field between the dees should be reversed.

In a cyclotron to accelerate proton, the magnetic field is 15,000 gauss and radius of the dees is 15 cm. Calculate the energy of the proton beam and the frequency of the oscillator. Take e/m for proton to be 9,580.84 e.m.u g^-1 and mass of proton = 1.67 xx 10^-24 g

An alternating electric field, of frequency v, is applied across the dees (radius=R) of a cyclotron that is being used to accelerate protons (mass=m) the operating magnetic field (B) used in the cyclotron and the kinetic energy (K) of the proton beam, produced by it, are given by:

A proton of charge e and mass "m" is accelerated in a cyclotron having an oscillator frequency f.The magnetic induction of the field in the cyclotron is B.If the radius of the D's is r ,the kinetic energy of the protons that come out of the cyclotron is

A proton is accelerating on a cyclotron having oscillating frequency of 11 MHz in external magnetic field of 1 T. If the radius of its dees is 55 cm, then its kinetic energy (in MeV) is is (m_(p)=1.67xx10^(-27)kg, e=1.6xx10^(-19)C)

A proton is accelerating on a cyclotron having oscillating frequency of 11 MHz in external magnetic field of 1 T. If the radius of its dees is 55 cm, then its kinetic energy (in MeV) is is (m_(p)=1.67xx10^(-27)kg, e=1.6xx10^(-19)C)

Suppose a cyclotron is operated to accelerate protons with a magnetic field of strength 1 T. Calculate the frequency in which the electric field between two Dees could be reversed .