Comment Done
Navigation
HomePYQs Question BankCSE Physics OptionalIFoS Physics OptionalBlog & InsightsCourses & ProgrammesMy Courses (Candidate Portal)
Account
/
20 questions visible on this page

The wavelengths (\lambda) in the visible spectrum of H atom can be expressed by the empirical formula \lambda = \left( \frac{n_1^2}{n_1^2 - 4} \right) \cdot G where n_1 is an integer and n_1 = 3, 4 etc. and G is an empirical constant. Prove from the above, the wave number \bar{\nu} = R_H \left( \frac{1}{2^2} - \frac{1}{n_1^2} \right), \text{ where } R_H = \frac{4}{G}.

IFoS 2011Paper II10 marksifos-2011-subject-06-002

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

IFoS 2011Paper II20 marksifos-2011-subject-06-003

Discuss pure rotational spectra of linear molecules.

CSE 2011Paper II25 markscse-2011-subject-06-006

The observed vibrational frequency of the \mathrm{CO} molecule is 6.42 \times 10^{13}\ \mathrm{Hz}. What is the effective force constant of this molecule? (Mass of carbon atom = 12u and mass of oxygen atom = 16u, where u is atomic mass unit)

CSE 2011Paper II10 markscse-2011-subject-06-005

Treating a diatomic molecule as a simple harmonic oscillator, obtain its vibrational energy levels.

CSE 2011Paper II20 markscse-2011-subject-06-004

Discuss the fine structure of hydrogen atom spectrum. Draw the compound doublet spectrum arising as a result of transitions between {}^2P and {}^2D levels.

CSE 2011Paper II10 markscse-2011-subject-06-001

What is the mechanism of emission of light in fluorescent lamps and in painted signboards ? Explain.

IFoS 2011Paper II10 marksifos-2011-subject-06-005

Give the elementary theory of NMR. Explain the two different relaxation processes.

IFoS 2011Paper II20 marksifos-2011-subject-06-004

What is Lamb shift?

CSE 2011Paper II5 markscse-2011-subject-06-003

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

CSE 2011Paper II10 markscse-2011-subject-06-002

What is Raman effect ? Discuss its application to molecular structure.

IFoS 2010Paper II10 marksifos-2010-subject-06-003

What is Raman Effect? How does it differ from Rayleigh scattering? Explain Raman Effect on the basis of quantum mechanical theory. How is Raman Effect experimentally studied? What are the advantages of using laser sources in the study of Raman Effect?

CSE 2010Paper II30 markscse-2010-subject-06-007

Is it possible to obtain pure rotational spectra of \mathrm{H}_2, \mathrm{HF}, \mathrm{O}_2 and \mathrm{NO} molecules?

CSE 2010Paper II5 markscse-2010-subject-06-005

Discuss occurrence of rotational energy levels of a diatomic molecule and show that the pure rotation spectrum of such a molecule consists of a series of equally spaced lines separated by a constant wave number difference 2B. Write down the selection rules.

CSE 2010Paper II15 markscse-2010-subject-06-004

Consider a diatomic molecule as a rigid rotator. Obtain its rotational energy levels and hence the rotational spectra.

IFoS 2010Paper II20 marksifos-2010-subject-06-004

Derive the combined vibration–rotation spectrum of a diatomic molecule. What are P and R branches ?

IFoS 2010Paper II20 marksifos-2010-subject-06-005

State and explain Franck-Condon principle. Discuss its applications in molecular spectroscopy.

CSE 2010Paper II10 markscse-2010-subject-06-003

What is spin-orbit interaction? Calculate the energy shift due to spin-orbit interaction term in H-like system. Discuss the significance of this shift in relation to the fine structure of hydrogen spectral lines.

CSE 2010Paper II30 markscse-2010-subject-06-002

What is Zeeman effect? How it can be understood on quantum mechanical basis? Obtain an expression for Zeeman splitting of atomic energy levels in a magnetic field B. Explain the magnetic splitting of sodium D-lines.

CSE 2010Paper II30 markscse-2010-subject-06-001

State and explain the Heisenberg's uncertainty principle. Show that the natural line width of a spectral line follows from this principle. The lifetime of an excited state of an atom is 10^{-8}\text{ s}. Calculate the energy width of such a state.

IFoS 2010Paper II10 marksifos-2010-subject-06-001

Document & Diagram Scanner

Clean whiteboard & high-contrast scan with automatic image enhancement

Filter:
-- × -- pxCompressed: -- KB--% saved