An electron jumps from the fourth orbit to the second orbit hydrogen atom. Given the Rydberg's constant `R = 10^(7) cm^(-1)`. The frequecny , in `Hz` , of the emitted radiation will be

An electron jumps from the 4th orbit to the 2nd orbit of hydrogen atom. Given the Rydberg's constant R = 10^(5) cm^(-1) . The frequency in Hz of the emitted radiation will be

An electron jumps from the 4th orbit to the 2nd orbit of hydrogen atom. Given the Rydberg's constant R = 10^(5) cm^(-1) . The frequency in Hz of the emitted radiation will be

An electron jumps from the 4th orbit to the 1st orbit of hydrogen atom. Given the Rydberg's constant R=10^(5) cm^(-1) . The frequency in Hz of the emitted radiation will be

An electron jumps from the 4th orbit to the 2nd orbit of hydrogen atom. Given the Rydberg's constant R = 10^5cm^(-1) the frequency in Hz of the emitted radiation will be

An electron jumps from the 4^(th) orbit to the 2^(nd) orbit of hydrogen atom. Given the Rydberg's constant R=10^5cm^-1 . The frequency in Hz of the emitted radiation is

An electron jumps from the 4th orbit to the 2nd orbit of hydrogen atom.Given : the Rydberg's constant R=10^(5)cm^-1 .The frequency in Hz of the emitted radiation will be

A sample of hydrogen gas in its ground state is irrdation with photon of 10.2eV energies The radiation from the above the sample is used to irradiate two other the sample of excited ionized He^(+) and excited ionized Li^(2+) , respectively . Both the ionized sample absorb the incident radiation. An electron jumps from the 4^(th) orbit to 2^(nd) orbit of hydrogen atom . .Given the Rydberg's constant r=10^(5)cm^(-1) , the frequency in hertz of the emitted radiation will be

when an electron jumps from the fourth orbit to the second orbit, one gets the