A diatomic molecule is modeled as a Morse oscillator, and one finds that its energy level differences decrease from E1 - Eo = 1326.6 cm-1 to E4- E3 = 1310.4 cm-1. (a) Use this information and the quantum energy levels for the Morse oscillator to find the quantity, hw, in cm-1 (wavenumbers).
A diatomic molecule is modeled as a Morse oscillator, and one finds that its energy level differences decrease from E1 - Eo = 1326.6 cm-1 to E4- E3 = 1310.4 cm-1. (a) Use this information and the quantum energy levels for the Morse oscillator to find the quantity, hw, in cm-1 (wavenumbers).
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![QUESTION 14
A diatomic molecule is modeled as a Morse oscillator, and one finds that its energy level differences decrease from E1 -
Eo = 1326.6 cm-1 to E4- E3 = 1310.4 cm-1.
(a) Use this information and the quantum energy levels for the Morse oscillator to find the quantity, ħw, in cm-1
(wavenumbers).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4dd952c9-a85e-47f8-a17e-0bac8b8d5ca3%2F86a14cb3-8a58-48bf-afc2-6e179d5047f0%2Ft969u6t_processed.jpeg&w=3840&q=75)
Transcribed Image Text:QUESTION 14
A diatomic molecule is modeled as a Morse oscillator, and one finds that its energy level differences decrease from E1 -
Eo = 1326.6 cm-1 to E4- E3 = 1310.4 cm-1.
(a) Use this information and the quantum energy levels for the Morse oscillator to find the quantity, ħw, in cm-1
(wavenumbers).
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