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161cse-2013-subject-06-001
CSE 2013Paper II10 Marks

How are electrons distributed in the various sub-shells for n=3? Give the quantum numbers for the electrons in the second shell.

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162cse-2013-subject-06-002
CSE 2013Paper II10 Marks

The term symbol for atomic states are quoted as {}^3P_2 and {}^2D_{5/2}. What are the values of L, S and J?

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163cse-2013-subject-06-003
CSE 2013Paper II25 Marks

Discuss the fine structure of sodium D line. Draw D_1 and D_2 lines due to the transitions between {}^2P and {}^2S levels.

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164ifos-2013-subject-06-003
IFOS 2013Paper II20 Marks

Discuss the vibrational spectra of a diatomic molecule treating potential energy function as a representation of Hooke's law type of interaction.

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165ifos-2013-subject-06-004
IFOS 2013Paper II20 Marks

Explain why the separation between vibrational levels is smaller in an excited electronic state than in the ground electronic state.

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166cse-2013-subject-06-004
CSE 2013Paper II10 Marks

What do you understand by H-one (HI) interstellar clouds and their importance to understand the universe.

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167cse-2013-subject-06-005
CSE 2013Paper II30 Marks

With proper selection rules, construct the energy level diagram and allowed transitions for ESR spectrum of hydrogen atom.

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168ifos-2013-subject-06-001
IFOS 2013Paper II8 Marks

Explain the concept of shared pair of electrons with antiparallel spins forming a covalent bond in \text{H}_2-like molecule with reference to total energy.

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169cse-2013-subject-06-007
CSE 2013Paper II10 Marks

In a Raman spectrum of a linear triatomic molecule, the first three lines are 4.86, 8.14 and 11.36\ \mathrm{cm^{-1}}. Calculate the rotational constant, B and the moment of inertia of the molecule. (Given h = 6.626 \times 10^{-27}\ \mathrm{J\,s}, C = 3.0 \times 10^{10}\ \mathrm{cm/sec.})

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170cse-2013-subject-06-006
CSE 2013Paper II10 Marks

Why are Raman active vibrations and infrared vibrations in \mathrm{CO_2} molecule complementary to each other?

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171ifos-2013-subject-06-002
IFOS 2013Paper II8 Marks

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

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172ifos-2012-subject-06-003
IFOS 2012Paper II20 Marks

Discuss the pure rotational Raman spectra of symmetric top molecules. What are R and S branches ?

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173cse-2012-subject-06-001
CSE 2012Paper II12 Marks

Sodium doublets are produced by transitions 3{}^2p_{1/2}\rightarrow 3{}^2s_{1/2}(D_1) and 3{}^2p_{3/2}\rightarrow 3{}^2s_{1/2}(D_2). Calculate the Landé g-factors for these levels.

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174ifos-2012-subject-06-001
IFOS 2012Paper II10 Marks

(i) Explain 'term symbol' for a particular atomic state. (ii) Show that the spectral lines of alkali metals are doublets.

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175cse-2012-subject-06-002
CSE 2012Paper II20 Marks

What will happen to the energy level of an unpaired electron when subjected to an external magnetic field? Find the condition for electron spin resonance.

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176cse-2012-subject-06-003
CSE 2012Paper II12 Marks

Why should rotational Raman spectrum show a separation of the first Raman line from the exciting line equal to 6B\ \mathrm{cm}^{-1}, while the separation between successive lines equals to 4B\ \mathrm{cm}^{-1}, where B is the rotational constant?

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177ifos-2012-subject-06-002
IFOS 2012Paper II10 Marks

Calculate the two longest wavelengths of the Balmer series of triply ionized beryllium (z = 4).

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178cse-2012-subject-06-004
CSE 2012Paper II40 Marks

Describe the vibration-rotation spectra of a polyatomic linear molecule. What are P, Q and R branches? Draw rotational energy levels of the vibrational states v=0 and v=1 and perpendicular vibrational-rotational transitions of a linear polyatomic molecule.

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179ifos-2012-subject-06-004
IFOS 2012Paper II20 Marks

Derive the rotational-vibrational energy levels of a diatomic molecule. Give the analysis of the spectral lines.

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180cse-2011-subject-06-002
CSE 2011Paper II10 Marks

What do you mean by ‘term symbols’? Obtain term symbols for the following sets of values of S and L:

(i) S=\frac{1}{2},\ L=2

(ii) S=1,\ L=1

(iii) S=\frac{3}{2},\ L=1

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