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Discuss the four basic types of fundamental interactions in nature and compare them.

IFoS 2015Paper II4+4=8 marksifos-2015-subject-07-005

Describe the quark model. Obtain the quark composition of baryons and mesons.

IFoS 2015Paper II10+5+5=20 marksifos-2015-subject-07-006

Obtain the ground-state wave function, depth of potential and range of nuclear force in deuteron and discuss. Also prove that no bound state exists for l \neq 0.

IFoS 2015Paper II5+5+5+5=20 marksifos-2015-subject-07-004

Compute the density of a typical nucleus and find the resultant mass, if we could manufacture a nucleus with a radius of 1\text{ cm}.

IFoS 2015Paper II8 marksifos-2015-subject-07-002

Discuss the shell model of the nucleus. What are its merits ?

IFoS 2015Paper II15+5=20 marksifos-2015-subject-07-003

What is kinematics of nuclear reaction ? What is the Q-value and its significance ?

IFoS 2015Paper II4+4=8 marksifos-2015-subject-07-001

Use Hund's rules to find the ground-state quantum numbers, L and S of (i) Carbon and (ii) Oxygen atoms.

IFoS 2015Paper II4+4=8 marksifos-2015-subject-06-001

Explain Russel Saunders coupling. Discuss the summation rules for orbital angular momentum, spin angular momentum and total angular momentum quantum numbers.

IFoS 2015Paper II5+5=10 marksifos-2015-subject-06-003

The observed vibrational frequency of CO molecule is 6.42 \times 10^{13}\ \mathrm{Hz}. What is the effective force constant of the molecule?

CSE 2015Paper II10 markscse-2015-subject-06-007

Hydrogen molecule is diatomic. Obtain the rotational energy levels of this molecule. Write down the selection rules. Obtain the smallest energy required to excite the lowest rotational mode.

CSE 2015Paper II30 markscse-2015-subject-06-006

If K, L and M energy levels of platinum are approximately 78, 12 and 3\ \mathrm{keV}, respectively, below the vacuum level, calculate the wavelengths of K_\alpha and K_\beta lines.

CSE 2015Paper II10 markscse-2015-subject-06-002

Find the magnetic moment of an atom in {}^3P_2 state, assuming that LS coupling holds for this case.

CSE 2015Paper II10 markscse-2015-subject-06-004

Two successive lines in the rotational emission spectrum of HCl molecule appear at wave numbers 83.5\ \mathrm{cm^{-1}} and 104.1\ \mathrm{cm^{-1}}. Calculate the position of the next line appearing at the higher wave number.

CSE 2015Paper II10 markscse-2015-subject-06-005

The energy levels of a hydrogen atom are given by E_n = \left(\frac{-1}{n^2}\right)R_{\mathrm{yd}} where 1R_{\mathrm{yd}} = hcR. Show that R = 1.097 \times 10^7\ \mathrm{m^{-1}}.

CSE 2015Paper II5 markscse-2015-subject-06-001

State the postulates of Bohr regarding his atom model. Obtain the expressions for the radius and electron-energy of the n^\text{th} orbit. Explain how Bohr's atom model successfully accounts for the hydrogen spectrum.

IFoS 2015Paper II5+10+5=20 marksifos-2015-subject-06-002

What is 'multiplicity' ? Give the term symbol for the following cases :

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

(ii) S = 1 \qquad L = 1

IFoS 2015Paper II2+4+4=10 marksifos-2015-subject-06-004

Distinguish between fluorescence and phosphorescence in electronically excited molecules.

IFoS 2015Paper II10 marksifos-2015-subject-06-005

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

IFoS 2015Paper II15+5=20 marksifos-2015-subject-06-006

Obtain Zeeman splitting for sodium D-lines.

CSE 2015Paper II15 markscse-2015-subject-06-003

Give an account of Heisenberg's Uncertainty principle. Outline an idealised experiment to bring out its significance.

IFoS 2015Paper II4+4=8 marksifos-2015-subject-05-001

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