In a hydrogen atom, an electron of charge e revolves in an orbit of radius r with a speed v. Prove that the magnetic mometn associated with the electron is given bye evr/2.

In a hydrogen atom, the electron moves in an orbit of radius 0.5 overset(@)A making 10^16 r.p.s. Calculate the magnetic moment associated with the orbtial motion of electron.

In a hydrogen atom, electron moves in an orbit of radius 5xx10^(-11)m with a speed of 2.2xx10^(6)(m)/(s). Calculate the equivalent current.

A charged partice is moving in a circle of radius R with uniform speed v. The associated magnetic moment mu is given by

In Bohr's model of hydrogen atom, the electron moves around the nucleus in a circular orbit of radius 5xx10^-11 m. Its time period is 1.5 xx 10^-16 s. The current associated with the electron motion is

The electron moves around the ucelus in a hydrogen atom of radis 0.51overset(@)A , with a speed of 2xx10^5ms^-1 . Calculate the following: The magnetic moent associated with the electron take e = 1.6 xx 10^-19 C and mu_0 = 4 pi xx 10^-7 SI units.

A paricle of charge q and mass m moves in a circular orbit of radius r with angular speed omega . The ratio of the magnitude of its magnetic moment to that of its angular momentum depends on.

The electron in the hydrogen atom is moving with a speed of 2.3 xx 10^6 ms^-1 in anorbit of raidisu 0.53 overset(@)A . Calculate the magnetic moment of the revolving electron.

The radius of the first electron orbit of a hydrogen atom is 0.5overset(@)A . The electron moves in this orbit with a uniform speed of 2.2xx10^(6)m.s^(-1). What is the magnetic field produced at the centre of the nucleus due to the motion of this electron?

A muon is a particle that has the same charge as that of an electron but is 200 times revolves round a proton instead of an electron then what will be the orbital magnetic moment of the muon in the ground state of such an atom ?

An electron in an atom revolves around the nucleus in an orbit of radius 0.53overset(@)A . Calculate the equivalent magnetic moment, if the frequency of revolution of electron is 6.8xx10^9MHz.