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1361ifos-2014-subject-06-003
IFOS 2014Paper II10 Marks

Discuss the different coupling schemes in atomic spectroscopy with suitable diagrams.

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1362ifos-2014-subject-06-006
IFOS 2014Paper II10 Marks

How is proton magnetic resonance applied to determine the chemical shifts in molecules containing hydrogen atom ? Illustrate your answer with a suitable example.

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1363cse-2014-subject-06-001
CSE 2014Paper II10 Marks

A sample of a certain element is placed in a magnetic field of flux density 0.3 tesla. How far apart is the Zeeman component of a spectral line of wavelength 4500\mathring{\mathrm{A}}? Given : e/m = 1.76 \times 10^{11}\ \mathrm{c/kg}, c = 3.0 \times 10^8\ \mathrm{m\,s^{-1}}.

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1364cse-2014-subject-06-005
CSE 2014Paper II10 Marks

Obtain an expression for the resonance condition in NMR.

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1365cse-2014-subject-06-003
CSE 2014Paper II10 Marks

Given that the spacing between vibrational levels of CO molecules is 8.45 \times 10^{-2}\ \mathrm{eV} of energy. Find the force constant of the molecule.

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1366cse-2014-subject-06-004
CSE 2014Paper II20 Marks

Discuss the vibrational spectra of a diatomic molecule treating it as an anharmonic oscillator.

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1367cse-2014-subject-06-002
CSE 2014Paper II20 Marks

Obtain an expression for the normal Zeeman shift. Illustrate the Zeeman splitting of spectral lines of H atom and the allowed transitions for the l = 1 and l = 2 states.

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1368ifos-2014-subject-06-002
IFOS 2014Paper II8 Marks

What is Lamb shift ? How is it measured ?

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1369ifos-2014-subject-06-001
IFOS 2014Paper II8 Marks

An atom in an excited state of 4\cdot 7\text{ eV} emits a photon and ends up in the ground state. The lifetime of the excited state is 10^{-13}\text{ s}. Calculate the energy uncertainty and obtain the spectral line width in wavelength of photon.

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1370ifos-2014-subject-06-004
IFOS 2014Paper II8 Marks

Given that the rotational inertia of \text{HCl} molecule has the value I = 2\cdot 66 \times 10^{-47}\text{ kg-m}^2, estimate the energy difference between the lowest and first excited state of \text{HCl}.

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1371cse-2014-subject-05-001
CSE 2014Paper II10 Marks

Find the de Broglie wave length of

(i) a neutron

(ii) an electron moving with kinetic energy of 500\,eV (1\,eV = 1.602 \times 10^{-19}\,J)

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1372cse-2014-subject-05-006
CSE 2014Paper II10 Marks

=-2i\hbar\hat{p}$.

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1373cse-2014-subject-05-005
CSE 2014Paper II10 Marks

An electron is moving in a one-dimensional box of infinite height and width 1\,\mathring{\mathrm{A}}. Find the minimum energy of electron.

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1374cse-2014-subject-05-003
CSE 2014Paper II20 Marks

Obtain the time-dependent Schrödinger equation for a particle. Hence deduce the time independent Schrödinger equation.

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1375cse-2014-subject-05-007
CSE 2014Paper II10 Marks

Write down Pauli spin matrices. Express J_x,J_y and J_z in terms of Pauli spin matrices.

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1376cse-2014-subject-05-002
CSE 2014Paper II10 Marks

The mean life of Lambda (\Lambda^0) particle is 2.6 \times 10^{-10}\,\mathrm{s}. What will be the uncertainty in the determination of its mass in \mathrm{eV}?

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1377cse-2014-subject-05-008
CSE 2014Paper II20 Marks

Using the commutation relations [x,p_x]=[y,p_y]=[z,p_z]=i\hbar deduce the commutation relation between the components of angular momentum operator \mathbf{L}. [L_x,L_y]=i\hbar L_z [L_y,L_z]=i\hbar L_x\quad\text{and}\quad [L_z,L_x]=i\hbar L_y.

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1378ifos-2014-subject-05-006
IFOS 2014Paper II10 Marks

Show that

(i) no two of the three components of angular momentum operator commute and

(ii) the third component of the angular momentum operator commutes with the square of angular momentum operator.

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1379ifos-2014-subject-05-001
IFOS 2014Paper II8 Marks

What is the de Broglie wavelength of an electron whose kinetic energy is 100\text{ eV} ?

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1380ifos-2014-subject-05-002
IFOS 2014Paper II10 Marks

Explain the origin of the anomalous Zeeman effect.

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