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Derive an expression for the thermal efficiency of a reversible heat engine operating on the Diesel cycle with an ideal gas of constant heat capacity as the working medium.

CSE 2010Paper I25 markscse-2010-subject-04-004

Calculate the number of different arrangements of 10 indistinguishable particles in 15 cells of equal a priori probability, considering that one cell contains only one particle.

CSE 2010Paper I10 markscse-2010-subject-04-005

Consider the following statement: ``The Fermi energy of a given material is the energy of that quantum state which has the probability equal to \frac{1}{2} of being occupied by the conduction electrons.'' Is the above statement correct? Give reasons for your answer.

CSE 2010Paper I10 markscse-2010-subject-04-006

Explain the term 'Poynting vector' and state the significance of Poynting theorem.

CSE 2010Paper I20 markscse-2010-subject-03-009

Calculate the skin depth for radio waves in free space of wavelength 3 m in copper, given that electrical conductivity for copper is 6\times10^{7}\,\Omega^{-1}\,\mathrm{m}^{-1}.

CSE 2010Paper I20 markscse-2010-subject-03-010

Discuss the growth of current when an e.m.f. is suddenly applied to a circuit containing resistance, inductance and capacitance in series. What is the time constant of the circuit?

CSE 2010Paper I20 markscse-2010-subject-03-004

A series circuit has an inductance of 200 microhenries, a capacitance of 0.0005 microfarad and a resistance of 10 ohms. Find the resonant frequency and quality factor of the circuit.

CSE 2010Paper I20 markscse-2010-subject-03-005

What happens if the primary winding of a transformer is connected to a battery?

CSE 2010Paper I10 markscse-2010-subject-03-003

Calculate, giving necessary steps, the radio frequency at which nuclear magnetic resonance occurs in water kept in a uniform magnetic field of 2.4\ \mathrm{T}. The magnetic moment of proton is 2.793\mu_N.

CSE 2010Paper I10 markscse-2010-subject-03-006

Obtain Poisson's equation in electrostatics from Gauss' law. What form does it take when the charge density is zero?

CSE 2010Paper I10 markscse-2010-subject-03-001

What is meant by a dielectric? Define polarization vector P and relate it with the average molecular dipole moment. Obtain expression for the potential due to a polarized dielectric in terms of the polarization vector.

CSE 2010Paper I20 markscse-2010-subject-03-002

A wire of length 2 m is perpendicular to X-Y plane. It is moved with a velocity \vec{V}=(2\hat{i}+3\hat{j}+\hat{k})\,\mathrm{ms}^{-1} through a region of uniform induction \vec{B}=(\hat{i}+2\hat{j})\mathrm{Wm}^{-2}. Compute the potential difference between the ends of the wire.

CSE 2010Paper I10 markscse-2010-subject-03-007

Using Maxwell's field equations for a homogeneous non-conducting medium, derive the wave equation for the electric field. Calculate the velocity of EM wave in free space.

CSE 2010Paper I20 markscse-2010-subject-03-008

A laser beam of 1 micrometer wavelength with 3 megawatts power of beam diameter 10\ \mathrm{mm} is focussed by a lens of focal length 50\ \mathrm{mm}. Evaluate the electric field associated with the light beam at the focal point. (Dielectric permittivity of free space, \varepsilon_0=8\cdot8542\times10^{-12}\ \mathrm{C^2/N-m^2})

CSE 2010Paper I25 markscse-2010-subject-02-010

Obtain the expression for the primary focal length of Fresnel zone plate.

CSE 2010Paper I20 markscse-2010-subject-02-007

An unpolarized light beam of intensity 1000\ \mathrm{W/m^2} is incident on an ideal linear polarizer with its transmission axis parallel to vertical direction. Describe an experiment to reduce the intensity of light beam to 500\ \mathrm{W/m^2}.

CSE 2010Paper I10 markscse-2010-subject-02-008

Show that two light beams polarized in perpendicular directions will not interfere.

CSE 2010Paper I15 markscse-2010-subject-02-006

What should be the refractive index of cladding of an optical fibre with numerical aperture 0.5 with refractive index of core as 1.5?

CSE 2010Paper I10 markscse-2010-subject-02-009

Describe Michelson interferometer for evaluation of coherence length of an optical beam. Calculate coherence length of a light beam of wavelength 600\,\mathrm{nm} with spectral width of 0.01\,\mathrm{nm}.

CSE 2010Paper I20+10=30 markscse-2010-subject-02-005

In the propagation of longitudinal waves in a fluid contained in an infinitely long tube of cross-section A, show that \rho=\rho_0\left(1-\frac{\partial\xi}{\partial x}\right) where, \rho_0 = equilibrium density \rho = density of the fluid in the disturbed state \frac{\partial\xi}{\partial x}=\text{volume strain}\quad\left(\left|\frac{\partial\xi}{\partial x}\right|\ll1\right)

CSE 2010Paper I15 markscse-2010-subject-02-001

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