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Define Franck-Condon principle. How does it help in explaining the intensity distribution of vibrational-electronic spectra of diatomic molecules.

CSE 2022Paper II15 markscse-2022-subject-06-005

(i) In a diatomic molecule when one constituent atom is replaced by one of its heavier isotopes, what change takes place in the rotational spectrum?

(ii) Calculate the change in rotational constant B when hydrogen is replaced by deuterium in the hydrogen molecule.

(iii) Draw the spectra of rigid and non-rigid rotors by using the schematic representation of the rotational energy levels and comment on it.

CSE 2022Paper II20 markscse-2022-subject-06-006

(i) Briefly explain the effect of anharmonicity on the vibrational spectra of diatomic molecules.

(ii) Calculate the average period of rotation of HCl molecule if it is in the J=3 state. The internuclear distance and the moment of inertia of HCl are 0.1274\,\mathrm{nm} and 0.0264\times10^{-45}\,\mathrm{kg\,m^2} respectively.

CSE 2022Paper II15 markscse-2022-subject-06-007

(i) Why does Stern-Gerlach experiment enjoy so much importance in atomic physics?

(ii) Draw the schematic diagram of this experiment and comment on the shapes of the magnet pole pieces.

(iii) Why was the atomic beam of silver used in this experiment?

CSE 2022Paper II20 markscse-2022-subject-06-003

Explain the mechanism of phosphorescence emission of radiation. Distinguish between fluorescence and phosphorescence.

IFoS 2022Paper II10 marksifos-2022-subject-06-004

Describe the basic principle of nuclear magnetic resonance (NMR) and mention its different applications.

IFoS 2022Paper II8 marksifos-2022-subject-06-003

Distinguish between normal and anomalous Zeeman effects. Explain the Zeeman pattern of the resonance (D_1, D_2) lines of sodium.

IFoS 2022Paper II15 marksifos-2022-subject-06-002

Show that the Landé g-factor for pure orbital angular momentum and pure spin angular momentum are 1 and 2 respectively. Further, evaluate the g-factor for the state {}^3P_1.

CSE 2022Paper II10 markscse-2022-subject-06-001

Calculate the magnetic field strength required to observe the NMR spectrum of protons in benzene at 120\,\mathrm{MHz}. [Given the value of nuclear g-factor g_N for protons is 5.585]

CSE 2022Paper II10 markscse-2022-subject-06-004

An atomic state is denoted by {}^4D_{5/2}. Find the values of L, S and J. For this state, what should be the minimum number of electrons involved? Suggest a possible electronic configuration.

CSE 2022Paper II8 markscse-2022-subject-06-002

State the Franck – Condon principle and give its wave-mechanical interpretation. How does it help in understanding the intensity distribution in the vibrational structure of the electronic transitions of a diatomic molecule ?

IFoS 2021Paper II15 marksifos-2021-subject-06-006

A beam of electrons enters a uniform magnetic field of flux density 1\cdot 2\text{ tesla}. Calculate the energy difference between electrons whose spins are parallel and antiparallel to the field.

IFoS 2021Paper II8 marksifos-2021-subject-06-007

A substance shows a Raman line at 4567\text{ \AA} when exciting line 4358\text{ \AA} is used. Find the wavelengths of Stokes and anti-Stokes lines for the same substance when the exciting line 4047\text{ \AA} is used.

IFoS 2021Paper II8 marksifos-2021-subject-06-005

Describe and explain different types of coupling in atoms. Deduce the various interaction energy terms for L – S coupling.

IFoS 2021Paper II15 marksifos-2021-subject-06-002

Determine the possible terms of a one-electron atom corresponding to n = 3 and compute the angle between \vec{L} and \vec{S} vectors for the term {}^{2}\text{D}_{5/2}.

IFoS 2021Paper II10 marksifos-2021-subject-06-003

Explain ‘Lamb Shift’ and describe the experimental arrangement to observe it. What is its importance ?

IFoS 2021Paper II15 marksifos-2021-subject-06-004

The first line in the pure rotational spectrum of HCl appears at 21\mathbin{\cdot}18\,\mathrm{cm}^{-1}. Calculate bond length of the molecule. Given atomic masses of H and Cl are 1.008 and 35.45\,\mathrm{amu}, respectively.

CSE 2021Paper II10 markscse-2021-subject-06-003

The quantum numbers of two electrons in a two-valence electron atom are; n_1=8\quad l_1=4\quad s_1=\frac{1}{2} n_2=7\quad l_2=2\quad s_2=\frac{1}{2}

(i) Assuming L-S coupling, find the possible value of L and hence of J.

(ii) Assuming j-j coupling, find the possible values of J.

CSE 2021Paper II7 markscse-2021-subject-06-002

In observing the Raman spectrum of a sample using 3637\,\mathring{\mathrm{A}} as the exciting line, one gets stoke line at 3980\,\mathring{\mathrm{A}}. Deduce the Raman shift in \mathrm{m}^{-1} units. Compute the wavelength in \mathring{\mathrm{A}} for corresponding stokes and anti-stokes lines if the exciting line is 6465\,\mathring{\mathrm{A}}.

CSE 2021Paper II20 markscse-2021-subject-06-004

Explain spin-orbit coupling. Discuss the splitting of spectral lines of H-atom due to spin-orbit coupling.

CSE 2021Paper II15 markscse-2021-subject-06-001

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