Loyola College M.Sc. Chemistry April 2006 Molecular Spectroscopy Question Paper PDF Download

             LOYOLA COLLEGE (AUTONOMOUS), CHENNAI – 600 034

M.Sc. DEGREE EXAMINATION – CHEMISTRY

LM 33

SECOND SEMESTER – APRIL 2006

                                               CH 2950 – MOLECULAR SPECTROSCOPY

(Also equivalent to CH 2802)

 

 

Date & Time : 21-04-2006/FORENOON     Dept. No.                                                       Max. : 100 Marks

 

 

Part-A   ANSWER ALL QUESTIONS (10 x 2 = 20)

  1. Indicate which one will have higher λmax value and explain
  • CH2 = CH2 and CH2 = CH – CH = CH2
  • C6H6 and C6H5OCH3
  1. The 1H NMR of C4H9Cl gave a single peak at 1.80 δ as a singlet. Give the structure of the compound.
  2. Sketch the EPR spectrum of C6H5radical and explain.
  3. Which one has a higher ν(C=O) value? Explain

O                                                O

||                                                  ||

CH3 – C – CH3       and    CH2 = CH – C – CH3

  1. How is the mass of metastable peak calculated in the mass spectrum? Explain with one example.
  2. Identify the point groups for the following molecules:

(a)POCl3    (b) SF6     (c) Br2          (d) Ni(CN)42- (square planar)

  1. Explain the rule of mutual exclusion with a suitable example.
  2. Explain the spectroscopic transitions (a) fundamental (b) hot bands using proper quantum
  3. Explain the meaning and significance of x, y, and z in the T2 representation of the Td point group as shown below

Td      E          8C3      3C2      6S4       6σd

T2      3          0          -1         -1         1          (x,y,z)

 

  1. Identify the symmetry operations present in the point groups C1, Ci, and Cs. Give one example for each.


Part-B   ANSWER ANY EIGHT QUESTIONS (8 x 5 = 40)

  1. How does the solvent polarity affect the λmax of the compound?
  2. How are the following differentiated by the infrared spectral studies?
  • aliphatic and aromatic compounds
  • ethanol and diethyl ether (3+2)
  1. Write a note on Nuclear Overhauser effect.
  2. Sketch the Mossbauer spectrum of [Fe(CN)6]3- and explain.
  3. Discuss the detectors used in UV-Visible double beam spectrophotometer.
  4. Discuss the McLafferty rearrangement in the mass spectral fragmentation pattern.
  5. Explain the factors for the broadening of spectral lines.
  6. How are P, Q, and R branches of absorption bands obtained in vibration-rotation spectra of molecules? In which type of molecules Q branch is not observed and why?
  7. (a) When do we say two symmetry operations are in the same class? Explain with an example.
    • The equilibrium vibration frequency of the HBr molecule is 2649.7 cm-1 and the anharmonicity constant is 0.0171; what, at 300K, is the intensity of the ‘hot band’ (v=1 to v=2 transition) relative to that of the fundamental (v=0 to v=1)?    (2+3)
  1. A microwave spectrometer capable of operating only between 60 and 90 cm-1 was used to observe the rotational spectra of HI. Absorptions were measured as follows:
HI (cm-1)
64.275

77.130

89.985

Find B, I and r for each of the molecule, and determine the J values between which transitions occur for the first line listed above.

  1. (a) Explain the following with a suitable molecule for each:

(i) Principal axis of rotation    (b) Inversion Center

(b) Explain the meaning of a Eg representation in the character table.  (2+2+1)

 

 

 

  1. Give the reduction formula and reduce the following reducible representation.

C2h      E          C2        i          σh          

8          0          6          2

 

C2h       E          C2        i           σh

Ag        1          1          1          1          Rz              x2, y2, z2, xy

Bg           1          -1         1          -1         Rx, Ry        xz, yz

Au        1          1          -1         -1         z

Bu        1          -1         -1         1         x, y

 

 

Part-C   ANSWER ANY FOUR QUESTIONS (4 x 10 = 40)

  1. How are the UV-Visible spectral studies useful in (a) charge-transfer transition
    (b) electronic effect in the organic molecules? (5+5)
  2. Describe the following:
  • Proton noise decoupled 13C-NMR
  • Spin-spin coupling in 1H NMR                                                               (5+5)
  1. Discuss the principle and instrumentation involved in the EPR spectroscopy. Explain the nuclear hyperfine splitting. (4+3+3)
  2. (a) State and explain Franck-Condon Principle. How are intensity variations of electronic spectra explained by this principle?

(b) The Bond length of NO is 115.1 pm. Bond force constant is 1595 Nm-1. Calculate (a) Zero-point energy and the energy of the fundamental vibration ν0.
(b) Calculate the rotational constant B. (c) Calculate the wave numbers of the lines P1, P2, R0 and R1                                                                                      (5+5)

  1. (a) What are Stokes and anti-Stokes lines and Rayleigh lines? Compare their intensities in the Raman vibrational spectrum of a compound.

(b) Consider the molecules N2, CCl4, CH3Cl and H2O. Predict which of them will show (a) Pure rotational spectrum (b) infrared absorption (c) electronic transition. Give reasons for your choice.                                                                      (5+5)

  1. Find the number, symmetry species of the infrared and Raman active vibrations of CH4, which belongs to Td point group. State how many of them are coincident.

(You may, if you wish, use the table of f(R) given below for solving this).

 

Operation:      E     σ       i       C    C3     C4     C5         C6     S3       S4      S5       S6       S8

              f(R):       3     1     -3       -1       0       1     1.618      2      -2        -1     0.382   0     0.414

For any Cn,       f(R) = 1 + 2cos(2π/n),            For any Sn, f(R) = -1 + 2cos(2π/n)

 

 

Td         E          8C3      3C2      6S4       6σd

A1        1          1          1          1          1                                  x2+y2+z2

A2        1          1          1          -1         -1

E          2          -1         2          0          0                                  (2z2-x2-y2, x2-y2)

T1         3          0          -1         1          -1         (Rx,Ry,Rz)

T2         3          0          -1         -1         1          (x,y,z)              (xy,xz,yz)

 

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