Starting with Eq. (3.94), derive Eq. (3.95), assume (u_{0}=2 mathrm{~cm}^{-1}). In your analysis you may assume that
Question:
Starting with Eq. (3.94), derive Eq. (3.95), assume \(u_{0}=2 \mathrm{~cm}^{-1}\). In your analysis you may assume that \(\left(4 \pm \frac{1}{\lambda^{2}}ight) \approx 4\).
Equation (3.94)
Equation (3.95)
Transcribed Image Text:
Yo 28.809- + + Pv2 [(1.704Pv)/(T)] T2 v2+[(1.704 10-12 Pv)/(T) [(1.704Pv)/(T)] (vo-v)+[(1.704 10-12 Pv)/(T) [(1.704Pv2)/(T)] (vo-v)+[(1.70410 Pv)/(T)]
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