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Line spectrum of hydrogen is considered one the most difficult concept.
15 Questions around this concept.
The wavelength (in nm) of the radiation emitted, when in a hydrogen atom electron falls from infinity to stationary state 1, would be
Match List I with List II :
List I (Spectral Series for Hydrogen) | List II (Spectral Region/Higher Energy State) | ||
A. | Lyman | I. | Infrared region |
B. | Balmer | II. | UV region |
C. | Paschen | III. | Infrared region |
D. | Pfund | IV. | Visible region |
Choose the correct answer from the options given below :
When an electric discharge is passed through gaseous hydrogen, the H2 molecules dissociate and the energetically excited hydrogen atoms produced emit electromagnetic radiation of discrete frequencies. These radiations are emitted because of electronic transitions upon de-excitation to different energy levels and on the basis of the final energy level of transition, the hydrogen spectrum consists of several series of lines named after their discoverers like Lyman series, Balmer Series, Paschen Series, Bracket Series, Pfund Series.
Line Spectrum of Hydrogen-like atoms
Where R is called Rydberg constant, R = 109677cm-1, Z is atomic number
n1= final orbit occupied after de-excitation= 1, 2, 3….
n2= initial orbit occupied before de-excitation
Lyman Series spectrum:
Transition of electrons from higher orbits to n=1 result in the Lyman Series
n1= 1 and n2= 2, 3, 4....
For H atom, this lies in Ultraviolet region. For elements with higher Z, the Balmer lines lie in the Ultraviolet region
Balmer Series Spectrum:
Transition of electrons from higher orbits to n=2 result in the Balmer Series
Where n1= 2 and n2= 3, 4, 5, 6....
For H atom, this generally lies in visible region.
Paschen, Bracket and Pfund Series spectrums:
Transition of electrons from higher orbits to n=3, 4 and 5 respectively result in the Paschen, Bracket and the Pfund Series
These lines lie in the Infrared Region for H atom.
Discovery of the line spectrum gave the evidence for quantised electronic energy levels in atoms and laid the foundation for the development of the Bohr's model.
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