The vibrational energy levels of a diatomic molecule can be written (in wavenumbers) as ¤¸=ï _(n + ² ) - x _v_(n + ²)²³ E n e e Suppose that the harmonic frequency is = 1024.3 cm-1 (sometimes written w) and the anharmonic coefficient is = 16.7 cm-1 for a particular diatomic molecule. (b) How many vibrational bound states would you estimate are present in this diatomic molecule (Note: Don't forget to count the n = 0 state.)?
The vibrational energy levels of a diatomic molecule can be written (in wavenumbers) as ¤¸=ï _(n + ² ) - x _v_(n + ²)²³ E n e e Suppose that the harmonic frequency is = 1024.3 cm-1 (sometimes written w) and the anharmonic coefficient is = 16.7 cm-1 for a particular diatomic molecule. (b) How many vibrational bound states would you estimate are present in this diatomic molecule (Note: Don't forget to count the n = 0 state.)?
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