a frequency, but, instead, ²7/1₁ The "wavenumber" is the inverse wavelength, or ū = . 2 the familiar equation = c Linear frequency, v, is given by V 1 == C 2 so the angular frequency in terms of the wavenumber is @= 2лv = с@ = 2лсi As an example, for H35CI, the fundamental vibrational frequency is obs= 2.886 x 10³ cm-¹, so the harmonic oscillator force constant for ¹H35Cl is k =(2nci)² μ = 4.78 x 10² N/m. Here u is the reduced mass for the molecule, i.e.,
a frequency, but, instead, ²7/1₁ The "wavenumber" is the inverse wavelength, or ū = . 2 the familiar equation = c Linear frequency, v, is given by V 1 == C 2 so the angular frequency in terms of the wavenumber is @= 2лv = с@ = 2лсi As an example, for H35CI, the fundamental vibrational frequency is obs= 2.886 x 10³ cm-¹, so the harmonic oscillator force constant for ¹H35Cl is k =(2nci)² μ = 4.78 x 10² N/m. Here u is the reduced mass for the molecule, i.e.,
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The infrared spectrum of 75Br19F consists of an intense line at 380. cm-1. Calculate its force constant, k, in units of N/m. (You can use the example as a sanity check.)
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