Hydrogen atom absorbs radiations of wavelength `lambda_0` and consequently emit radiations of 6 different wavelengths, of which two wavelengths are longer than `lambda_0`. Chosses the correct alternative(s).

A gas hydrogen like atoms can absorb radiations of 68eV . Consequently, the atoms emit radiations of only three different wavelengths. All the wavelengths are equal or smaller than that of the absorbed photon. ( a ) Determine the initial state of the gas atoms. ( b ) Identify the gas atoms. ( c ) Find the minimum wavelength of the emitted radiation. ( d ) Find the ionization energy and the respective wavelength for the gas atoms.

A gas of hydrogen - like atoms can absorb radiations of 698 eV . Consequently , the atoms emit radiation of only three different wavelengths . All the wavelengthsare equal to or smaller than that of the absorbed photon. a Determine the initial state of the gas atoms. b Identify the gas atoms c Find the minimum wavelength of the emitted radiation , d Find the ionization energy and the respective wavelength for the gas atoms.

Which of the following transitions of an electron in hydrogen atom emits radiation of the lowest wavelength?

Monochromatic radiation of wavelength lambda is incident on a hydrogen sample in ground state. Hydrogen atoms absorb a fraction of light and subsequently emit radiations of six different wavelength . Find the wavelength lambda .

Monochromatic radiation of wavelength lambda are incident on a hydrogen sample in ground state. Hydrogen atoms absorb the light and subsequently emit radiations of 10 different wavelength . The value of lambda is nearly :

Monochromatic radiation of wavelength lambda are incident on a hydrogen sample in ground state. Hydrogen atoms absorb the light and subsequently emit radiations of 10 different wavelength . The value of lambda is nearly :

Monochromatic radiation of wavelength lambda are incident on a hydrogen sample in ground state. Hydrogen atoms absorb the light and subsequently emit radiations of 10 different wavelength . The value of lambda is nearly :

In Lyman series the wavelength lambda of emitted radiation is given by (R is rydberg constant)

In Lyman series the wavelength lambda of emitted radiation is given by (R is rydberg constant)