An `alpha-`particle of mass `6.65xx10^(-27) kg` travels perpendicular to a magnetic of `0.2 T` with a speed of `6xx10^(5)ms^(-1)`. Calculate the acceleration of the `alpha-`particle. Given the charge on the electron is `1.6xx10^(-19)C`.

An alpha -particle of mass 6.65xx10^-27kg is travelling at right angles to a magnetic field with a speed of 6xx10^5ms^-1 . The strength of the magnetic field is 0.2T . Calculate the force on the alpha -particle and its acceleration.

An alpha -particle of mass 6.65xx10^-27kg is travelling at right angles to a magnetic field with a speed of 6xx10^5ms^-1 . The strength of the magnetic field is 0.2T . Calculate the force on the alpha -particle and its acceleration.

Calculate the charge on an alpha particle. Given on a proton =1.6xx10^(19) C .

An alpha- particle of mass 6.65 times 10^(-27)kg is travelling at right angles to a magnetic field with a speed of 6 times 10^(5)ms^(-1) . The strength of the magnetic field is 0.2 T. Calculate the force on the alpha- particle and its acceleration.

A proton (mass = 1.67xx10^(-27) kg and charge 1.6xx10^(-19) C) enters perpendicular to a magentic field of intensity 2 weber//m^(2) with a speed of 2.6xx10^(7) m//sec . The acceleration of the proton should be

An alpha particle of mass 6.4xx10^(-27) kg and charge 3.2xx10^(-19)C is situated in a uniform electric field of 1.6xx10^(5)Vm^(-1) . The velocity of the particle at the ennd of 2xx10^(-2)m path when it starts from rest is

An alpha particle travels in a circular path of radius 0.45 m in a magnetic field B = 1.2 Wb//m^(2) with a speed of 2.6xx10^(7) m//sec . The alpha particle is

A gyromagnetic ratio of the electron revolving in a circular orbit of hydrogen atom is 8.8xx10^(10)C kg^(-1) . What is the mass of the electron? Given charge of the electron =1.6xx10^(-19)C .

A particle of mass 1mg has the same wavelength as an electron moving with a velocity of 3xx10^6 ms^(-1) . What is the velocity of the particle ? (Take mass of the electron =9xx10^(-31) kg )