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Exercise:
An electron is trapped in an infinite potential well with width LO. Calculate the wavelength of a photon emitted in a transition from the second to the first energy level.

Solution:
The energy of the photon corresponds to the difference between the energy levels: Delta E E_-E_ ^-^E_ E_ fracpi^hbar^mL^ With Delta E h f frach clambda it follows for the wavelength lambda frach cDelta E frac h c m L^ pi^ hbar^ frac h c E_ L^ pi hbar^ c^ laF frac times Ee L^ times hc resultlaP-
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Exercise:
An electron is trapped in an infinite potential well with width LO. Calculate the wavelength of a photon emitted in a transition from the second to the first energy level.

Solution:
The energy of the photon corresponds to the difference between the energy levels: Delta E E_-E_ ^-^E_ E_ fracpi^hbar^mL^ With Delta E h f frach clambda it follows for the wavelength lambda frach cDelta E frac h c m L^ pi^ hbar^ frac h c E_ L^ pi hbar^ c^ laF frac times Ee L^ times hc resultlaP-
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Attributes & Decorations
Branches
quantum physics
Tags
energy level, photon, potential well
Difficulty
(2, default)
Points
0 (default)
Language
ENG (English)
Type
Calculative / Quantity
Decoration
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