For vibrational states, the Boltzmann equation can be written as = exp(-AE/kT) where N, and N, are the populations of the lower and higher energy states, respectively, AE is the energy difference between the states, k is Boltzmann's constant, and Tis the temperature in kelvins. For temperatures of 20°C and 40°C, cakulate the ratios of the intensities of the anti-Stokes and Stokes lines for CCI, at (a) 218 cm-, (b) 459 cm", (c) 790 cm-!. For each temperature and Raman shift, calculate how much more intense the Stokes line is compared to the anti-Stokes line.

icon
Related questions
Question
For vibrational states, the Boltzmann equation can be written as
= exp(-AE/kT)
where N, and N, are the populations of the lower and higher energy states, respectively, AE is the energy
difference between the states, k is Boltzmann's constant, and Tis the temperature in kelvins.
For temperatures of 20°C and 40°C, cakulate the ratios of the intensities of the anti-Stokes and Stokes
lines for CCI, at (a) 218 cm-, (b) 459 cm", (c) 790 cm-!.
For each temperature and Raman shift, calculate how much more intense the Stokes line is compared
to the anti-Stokes line.
Transcribed Image Text:For vibrational states, the Boltzmann equation can be written as = exp(-AE/kT) where N, and N, are the populations of the lower and higher energy states, respectively, AE is the energy difference between the states, k is Boltzmann's constant, and Tis the temperature in kelvins. For temperatures of 20°C and 40°C, cakulate the ratios of the intensities of the anti-Stokes and Stokes lines for CCI, at (a) 218 cm-, (b) 459 cm", (c) 790 cm-!. For each temperature and Raman shift, calculate how much more intense the Stokes line is compared to the anti-Stokes line.
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 4 steps

Blurred answer