Advertisements
Advertisements
Question
The energy levels of an atom are as shown below. Which of them will result in the transition of a photon of wavelength 275 nm?

Advertisements
Solution
Energy transitions for A,B,C, and D are:
A = 2 eV
B = 4.5 eV
C = 2.5 eV
D = 8 eV
`E=(hC)/lamda`
Where,
E = Energy transition
λ = Wavelength
h = 6.63 × 10−34 Js
C = 3 × 108 m/s
For B, we have
`lambda = (6.63 xx 10^-34 xx 3 xx 10^8)/(4.5 xx 1.6 xx 10^-19)`
`lambda = 275`nm
Thus, B will result in transition of a photon of wavelength of 275 nm.
APPEARS IN
RELATED QUESTIONS
A difference of 2.3 eV separates two energy levels in an atom. What is the frequency of radiation emitted when the atom makes a transition from the upper level to the lower level?
The ground state energy of a hydrogen atom is −13.6 eV. What are the kinetic and potential energies of the electron in this state?
The total energy of an electron in the first excited state of the hydrogen atom is about −3.4 eV.
Which of the answers above would change if the choice of the zero of potential energy is changed?
Obtain the first Bohr’s radius and the ground state energy of a muonic hydrogen atom [i.e., an atom in which a negatively charged muon (μ−) of mass about 207 me orbits around a proton].
Wavelengths of the first lines of the Lyman series, Paschen series and Balmer series, in hydrogen spectrum are denoted by `lambda_L, lambda_P and lambda_B` respectively. Arrange these wavelengths in increasing order.
A 12.9 eV beam of electronic is used to bombard gaseous hydrogen at room temperature. Upto which energy level the hydrogen atoms would be excited ?
Calculate the wavelength of the first member of Paschen series and first member of Balmer series.
Which transition corresponds to emission of radiation of maximum wavelength?
Calculate the minimum amount of energy which a gamma ray photon should have for the production of an electron and a positron pair..
Which of the following is true for X-rays?
The diagram shows the four energy levels of an electron in the Bohr model of the hydrogen atom. Identify the transition in which the emitted photon will have the highest energy.
