Show that in Bohr's model radii of electron orbits increase as `n^2` , where n is the quantum number of the orbit.

How is the radius of an electronic orbit related to principle quantum number?

The velocity of an electron in a certain Bohr's orbit of H atom bears the ratio 1:275 to the velocity of light then find the quantum number (n)of orbit

How the linear velocity v of an electron in the Bohr orbit is related to its quantum number n ?

The electron in a hydrogen atom makes a transition n_1 to n_2 , where n_1 and n_2 are the principal quantum numbers of the two states. According to the Bohr model , the time period of revolution of electron in initial state is 8 times that in the final state. Which are possible values of n_1 and n_2 ? A 4,2 , B 8,2 , C 8,1 ,D 6,3 .

The magnetic quantum number for d- orbital is given by

The number of waves made by a bohr electron in an orbit of maximum magnetic quantum number +3 is-

Electron in a hydrogen atom undergoes transition from n_1 to n_2 , where n_1 and n_2 are the principal quantum numbers of two given states. According to Bohr's theory , if the time period of the electron in the initial state be eight times that in the final state , the possible values of n_1 and n_2 will be, respectively

How would you show that the maximum number of electrons that can be accommodated in an orbit with principal quantum number 'n' is 2n^(2) ?