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1321cse-2015-subject-01-007
CSE 2015Paper I10 Marks

Define coefficients of viscosity and kinematic viscosity of a fluid. What are Poise and Stokes?

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1322cse-2015-subject-01-006
CSE 2015Paper I15 Marks

Using Poiseuille's formula, show that the volume of a liquid of viscosity coefficient \eta passing per second through a series of two capillary tubes of lengths l_1 and l_2 having radii r_1 and r_2 is obtained as Q=\frac{\pi p}{8\eta\left[\frac{l_1}{r_1^4}+\frac{l_2}{r_2^4}\right]}. where p is the effective pressure difference across the series.

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1323ifos-2015-subject-01-002
IFOS 2015Paper I

Discuss that the motion of a particle in a central field gets restricted to a plane provided its angular momentum is nonzero. What will happen if the angular momentum is zero?

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1324cse-2015-subject-01-003
CSE 2015Paper I15 Marks

Show that the differential scattering cross-section can be expressed as \sigma(\theta)=\frac{s}{\sin\theta}\left|\frac{ds}{d\theta}\right|, where s is the impact parameter and \theta is the scattering angle.

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1325cse-2015-subject-01-002
CSE 2015Paper I10 Marks

Draw a neat diagram to explain the scattering of an incident beam of particles by a centre of force.

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1326ifos-2015-subject-01-005
IFOS 2015Paper I

Find the velocity and momentum of a particle having rest mass m_0 and kinetic energy equal to two times of its rest mass energy.

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1327ifos-2015-subject-01-004
IFOS 2015Paper I10 Marks

Solve Euler's equation of motion for a rigid body to show that the torque-free motion of a spherical top is a uniform rotation about an axis fixed in space.

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1328cse-2015-subject-01-005
CSE 2015Paper I15 Marks

Show that the moment of inertia of a circular disc of mass M and radius R about an axis passing through its centre and perpendicular to its plane is \frac{1}{2}MR^2.

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1329cse-2014-subject-08-002
CSE 2014Paper II10 Marks

In a cubic unit cell, find the angle between normals to the plane (111) and (121).

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1330cse-2014-subject-08-007
CSE 2014Paper II10 Marks

An electric field of 100\ \mathrm{V/m} is applied to a sample of n-type semiconductor whose Hall coefficient is -0.0125\ \mathrm{m^3/coulomb}. Determine the current density in the sample assuming \mu_x = 0.36\ \mathrm{m^2\,V^{-1}\,s^{-1}}.

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1331ifos-2014-subject-08-003
IFOS 2014Paper II8 Marks

A silicon diode operates at a forward bias voltage of 0\cdot 4\text{ V}. Calculate the factor by which the current will be multiplied when the temperature is increased from 25^\circ\text{C} to 150^\circ\text{C} (\eta for \text{Si} = 2).

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1332ifos-2014-subject-08-004
IFOS 2014Paper II20 Marks

Explain with the help of a neat diagram the structure of a n-channel FET and its IV characteristics. In what way is an FET different from a BJT ?

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1333cse-2014-subject-08-003
CSE 2014Paper II20 Marks

Explain the working of SEM and TEM and highlight the major differences in principles. Draw neat schematic diagrams.

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1334cse-2014-subject-08-005
CSE 2014Paper II10 Marks

How does the energy gap in superconductors differ from the energy gap in insulator? How does it vary with temperature for superconductors?

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1335cse-2014-subject-08-006
CSE 2014Paper II10 Marks

Lead in the superconducting state has critical temperature of 6.2\ \mathrm{K} at zero magnetic field and a critical field of 0.064\ \mathrm{MA\,m^{-1}} at 0\ \mathrm{K}. Determine the critical field at 4\ \mathrm{K}.

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1336ifos-2014-subject-08-002
IFOS 2014Paper II20 Marks

What is ac Josephson effect ? Derive an expression for the current flowing through the junction formed by two superconducting films separated by an insulator.

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1337ifos-2014-subject-08-001
IFOS 2014Paper II8 Marks

X-ray of wavelength 1\cdot 4\text{ \AA} is found to be Bragg reflected from (111) plane of an fcc structure. If the lattice parameter of the crystal is 5\text{ \AA}, find the angle at which the X-ray beam is incident on the (111) plane of the crystal.

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1338ifos-2014-subject-08-005
IFOS 2014Paper II10 Marks

Show that the NAND gate is a universal gate.

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1339ifos-2014-subject-08-006
IFOS 2014Paper II10 Marks

For the logical equation given below, form the truth table and draw the corresponding logic circuit using different gates : Y = A \cdot B + \overline{A \cdot B}

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1340cse-2014-subject-08-001
CSE 2014Paper II10 Marks

The velocity of sound in f.c.c. gold and f.c.c. copper is 2100\,\mathrm{m/s} and 3800\,\mathrm{m/s} respectively. If the Debye temperature of copper is 348\,\mathrm{K}, then determine the Debye temperature of gold. Take the densities of gold and copper as 1.93 \times 10^{4}\,\mathrm{kg/m^3} and 0.89 \times 10^{4}\,\mathrm{kg/m^3} respectively.

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