In a cyclotron, a magnetic field of `2*4T` is used to accelerate protons. How rapidly should the electric field between the dees be reversed? The mass and the charge of protons are `1*67xx10^(-27)kg` and `1*6xx10^(-19)C` respectively.

In a cyclotron, magnetic field of 1.4Wb/m^2 is used. To accelerate protons, how rapidly should the electric field between the Dees be reversed?

In a cycloton, the protons are to be accelerated with a magnitude field of magnitude 1*5T . How rapidly should the electric field between the dees be reversed? Mass and charge of proton are 1*67xx10^(-27)kg and 1*6xx10^(-19)C respectively.

In cyclotron, magnetic field of 1.4 Wb//m^(2) is used. To accelerate protons, how rapidly should the electric field between the Dees be reversed? (pi=3.142, Mp = 1.67xx10^(-27) kg, 3=1.6xx10^(-19)C)

In a cyclotron, magnetic field of 1.4 (Wb)/m^2 is used .To accelerate protons ,how rapidly should the electric fieId between the Dees be reversed ? (pi = 3.142 , m_p = 1.67 xx 10^-27 kg,.e=1.6 xx 10^-19 C)

A cyclotron in which flux density is 1.4 T is employed to accelerate protons. How rapidly should the field between the dees be reversed if mass of protoon be taken as 1.6 xx 10^(-27) kg ?

A cyclotron in which flux density is 1.4 T is employed to accelerate protons. How rapidly should the field between the dees be reversed if mass of protoon be taken as 1.6 xx 10^(-27) kg ?

In a cyclotron, magnetic field of 3.5 Wb//m^2 is used to accelerate protons. What should be the time interval in which the electrics field between the dees be reversed? ( M_p = 1.67 xx 10^-27 kg , q_p = 1.6 xx 10^-19 C )

For proton acceleration, a cyclotron is used in which a magnetic field of 1.4 Wb//m2 is applied find the time period for reversing the electric field between the two Ds. Given that mass of the proton = 1.67 x 10^-27 kg , charged proton = 1.6 xx 10^-19 C