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In discussing molecular rotation, the quantum number \( J \) is used rather than \( l \). Using the Boltzmann distribution, calculate \( n_J/n_0 \) for \(^1H^{35}Cl\) for \( J = 0, 5, 10, \) and 20 at \( T = 1025 \, \text{K} \). Does \( n_J/n_0 \) go through a maximum as \( J \) increases? If so, what can you say about the value of \( J \) corresponding to the maximum?
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Transcribed Image Text:In discussing molecular rotation, the quantum number \( J \) is used rather than \( l \). Using the Boltzmann distribution, calculate \( n_J/n_0 \) for \(^1H^{35}Cl\) for \( J = 0, 5, 10, \) and 20 at \( T = 1025 \, \text{K} \). Does \( n_J/n_0 \) go through a maximum as \( J \) increases? If so, what can you say about the value of \( J \) corresponding to the maximum?
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