Group theory allows us to predict number of active stretch in both IR and Raman spectra.
The character table tells us whether the vibrational modes are IR active and/or Raman active. Vibrational Spectroscopy. IR active : the vibration must change the dipole moment of the molecule : Only irreducible representations with x,y,z symmetry can do this
Raman active : the vibration must change the polarizability of the molecule ; Only irreducible representations that transform like the binary products of x,y, and z (i.e., xy, xz, yz, x2, y2, z 2 or their linear combinations) can do this.
We are interested in the vibrations of specific groups (Rh-Cl stretching ) in a molecule rather than all possible motions in this metal complexe. In this case, we can create reducible representations of the bond vectors of planar (Rh(Cl)4) : and determine their irreducible components, and find the active modes.
for this molecule we will consider C4v character table :
Reducible represntation:
Stretching | E | 2C4 (z) | C2 | 2v | 2d |
---|---|---|---|---|---|
Γ4-bonds | 4 | 0 | 0 | 2 | 0 |
Irreducible representations (using character table of C4v ) :
Γstr = A1 + B1 + E
From character table :
We can see two irreducible representation A1 and E (linear functions) is related to IR active vibrations. (2 IR peak)
And all irreducible representation A1 ; B1 ; E (quadratic functions ) are related to Raman active vibrations. (3 peaks in Raman spectra ).
Through reducible and irreducible representations, determine the number of peaks in the IR and Raman spectra...
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