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Describe Stern–Gerlach experiment. In performing this experiment, beams of neutral atoms are used. Why are electrons or ion beams not used ? Explain how it demonstrates the discrete nature of the magnetic moment of an atom.

IFoS 2010Paper II20 marksifos-2010-subject-06-002

In \mathrm{CO} molecule J = 0 \to J = 1 line occurs at a frequency 1.153 \times 10^{11}\ \mathrm{Hz}. Calculate the moment of inertia of \mathrm{CO} molecule.

CSE 2010Paper II10 markscse-2010-subject-06-006

Explain fluorescence and phosphorescence in electronically excited molecules.

CSE 2009Paper II10 markscse-2009-subject-06-005

What was the aim of Stern – Gerlach experiment ? Why were silver atoms chosen instead of electrons in the experiment ? What was the outcome of the experiment ?

CSE 2009Paper II20 markscse-2009-subject-06-004

(i) Find the ground state total orbital (L) and total spin (S) quantum numbers for nitrogen. (ii) Find the L and S values of the two "first excited states" of helium atom.

CSE 2009Paper II10 markscse-2009-subject-06-003

2^2S_{y_2} level in H atom is 1058 \text{ MHz} above the 2^2P_{y_2} level. (i) What is this known as ? (ii) Express the above frequency in \text{cm}^{-1}. (iii) Calculate the energy difference between the above two levels in eV.

CSE 2009Paper II10 markscse-2009-subject-06-002

Explain Born – Oppenheimer approximation. Discuss the intensity distribution in the vibrational electronic spectra of a diatomic molecule on the basis of Franck – Condon principle.

CSE 2009Paper II20 markscse-2009-subject-06-007

Discuss the vibrational spectra of a diatomic molecule treating it as a harmonic oscillator as well as an anharmonic oscillator and compare them.

CSE 2009Paper II20 markscse-2009-subject-06-006

(i) Establish that hc = 1240 \text{ eV. nm} = 1240 \text{ MeV. fm} (ii) The energy levels of a hydrogen atom are given by E_n = (-1/n^2) \text{ Ryd,} where 1 \text{ Ryd} = hcR. Show that R = 1 \cdot 097 \times 10^7 \text{ m}^{-1}. What exactly is R ?

CSE 2009Paper II10 markscse-2009-subject-06-001

Assume a diatomic molecule consisting of two at- oms of masses m_1 and m_2, separated by a distance \vec{r}. Write down the Hamiltonian operator for the molecule. Determine the rotational energy levels of the molecule.

CSE 2008Paper II20 markscse-2008-subject-06-003

Write full form of acronyms EPR and NMR. Give underlying principle of EPR.

CSE 2008Paper II20 markscse-2008-subject-06-004

What do you understand by Raman effect ? Explain with help of a diagram, how it can be observed experimentally.

CSE 2008Paper II20 markscse-2008-subject-06-005

On the basis of electronic spectra of molecules explain, how fluorescence and phosphorescence occur. Distinguish between the two.

CSE 2008Paper II20 markscse-2008-subject-06-006

For transition to the ground state what is the longest wavelength that can be emitted by hydrogen ?

CSE 2008Paper II10 markscse-2008-subject-06-001

Draw the potential energy of a diatomic molecule as a function of interatomic distance. Mark the vibrational and rotational energy levels. Explain the selection rule for transition between vibrational states.

CSE 2008Paper II10 markscse-2008-subject-06-002

Describe Stern-Gerlach experiment. Explain how it demonstrates the discrete nature of the magnetic moment of an atom.

CSE 2007Paper II15 markscse-2007-subject-06-002

(i) What is Lamb shift ? Has it been observed in any atom other than hydrogen? (10) (ii) How does the 21 cm hydrogen line originate? Comment on its astronomical applications. (10)

CSE 2007Paper II20 markscse-2007-subject-06-001

Write an expression for the energy of a diatomic molecule executing both rotation and vibration in a given electronic state. Explain the observed spectra giving a schematic diagram. What are O, P, Q, R and S branches ?

CSE 2007Paper II20 markscse-2007-subject-06-004

(i) State and explain Franck-Condon principle. (5) (ii) In three separate pairs of electronic states (one ground and another upper state) of diatomic molecules, the average internuclear distances are -

  1. equal;
  2. slightly greater;
  3. appreciably greater. In accordance with Franck-Condon principle, obtain most favorable transitions from the ground state vibrational levels in each of the above situations. Illustrate the transitions by drawing suitable energy-level diagrams. (15)
CSE 2007Paper II20 markscse-2007-subject-06-003

State and discuss the Franck-Condon principle giving special reference to its applications.

CSE 2006Paper II20 markscse-2006-subject-06-004

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