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Write down Maxwell's equations for linear dielectrics and deduce the equation of continuity.

CSE 2016Paper I10 markscse-2016-subject-03-005

(i) Derive Planck's law of Black body radiation. (ii) Obtain its limiting forms for (i) very low frequency and (ii) very high frequency.

IFoS 2016Paper I10+10=20 marksifos-2016-subject-03-008

Show that for any electromagnetic wave propagating in free space, the total average energy per unit volume is \frac{1}{2}\epsilon_0 E_{\text{max}}^2; where E_{\text{max}} is the amplitude of the electric field associated with the electromagnetic wave.

IFoS 2016Paper I10 marksifos-2016-subject-03-006

State and prove Poynting's theorem.

CSE 2016Paper I20 markscse-2016-subject-03-006

If the magnetic field \vec{B}, at a point with position vector \vec{r} is uniform, show that the corresponding vector potential \vec{A}(\vec{r}) is given by \vec{A}(\vec{r}) = -\frac{1}{2} \left[ \vec{r} \times \vec{B} \right]

IFoS 2016Paper I8 marksifos-2016-subject-03-004

Show that Maxwell's equations of electrodynamics are invariant under Lorentz transformations.

IFoS 2016Paper I20 marksifos-2016-subject-03-007

A point charge of q is held above a grounded conducting plane located at z = 0. If the position of the charge is (0, 0, d), obtain an expression for the induced charge density on the plane as a function of the coordinates x and y.

IFoS 2016Paper I8 marksifos-2016-subject-03-005

With the help of a neat diagram, show that the potential due to a dipole at a point is given by V=\frac{1}{4\pi\epsilon_0}\,\frac{p\cos\theta}{r^2}, where p is the dipole moment of the charge distribution, \theta is the angle between the line joining the centre of the dipole to the point of interest and the axis of the dipole.

CSE 2016Paper I10 markscse-2016-subject-03-001

An inductor L = 0.1\text{ H} in series with a resistor R = 20\ \Omega is connected across 230\text{ V}, 50\text{ Hz} a.c. voltage. Determine the following : (i) inductive reactance (ii) impedance of the circuit (iii) current in the circuit (iv) voltage across R (v) voltage across L (vi) phase angle between the current and voltage (vii) power factor (viii) power consumed in the circuit

IFoS 2016Paper I8 marksifos-2016-subject-03-002

(i) Show that the work done per unit volume of a ferromagnetic substance per one complete cycle of hysteresis is given by W = \oint \vec{H} \cdot d\vec{B} (ii) Further, show that the value of W is equal to the area of B-H loop. Which material is preferred for the core of a transformer and why ?

IFoS 2016Paper I15+10=25 marksifos-2016-subject-03-001

What is the volume density of charge in a region of space where electrostatic potential is given by V = a - b(x^2 + y^2) - c\log(x^2 + y^2), where a, b, c are constants.

IFoS 2016Paper I8 marksifos-2016-subject-03-003

What are the characteristic features of Rayleigh scattering? A very thin monochromatic beam of light is incident on a particle. Suggest a simple experimental method to ascertain whether the scattering by the particle is of Rayleigh type.

CSE 2015Paper I20 markscse-2015-subject-03-011

Derive the equation that represents Poynting's theorem. What is its physical significance?

CSE 2015Paper I20 markscse-2015-subject-03-006

A radio station transmits electromagnetic waves isotropically with an average power of 200\,\mathrm{kW}. Determine the average magnitude of the maximum electric field at a distance of 5\,\mathrm{km} from it.

CSE 2015Paper I15 markscse-2015-subject-03-007

In the circuit given below, find the values of currents I_1, I_2 and I.

Physics Diagram q-3-048-fig-1
CSE 2015Paper I15 markscse-2015-subject-03-005

A plane electromagnetic wave propagating along +\hat{z} direction is incident normally on the boundary at z=0 between medium A(z<0) and medium B(z>0). Determine the reflection coefficient and transmission coefficient for the wave.

CSE 2015Paper I20 markscse-2015-subject-03-008

A conducting sphere of radius 5\,\mathrm{cm} has a total charge of 12\,\mathrm{nC} uniformly distributed on its surface in free space. Determine the displacement vector \vec{D} on its surface and outside at a distance r from the centre of the sphere.

CSE 2015Paper I10 markscse-2015-subject-03-002

A series RLC circuit has a resistance of 100\Omega and an impedance of 210\Omega. If this circuit is connected to an a.c. source with an r.m.s. voltage of 220\ \mathrm{V}, how much is the average power dissipated in the circuit?

CSE 2015Paper I10 markscse-2015-subject-03-003

A plane conducting circular wire loop lies perpendicular to a uniform magnetic field B and its area S(t) is changed as S(t) = S_0 (1 - \alpha t), where 0 < t < \frac{1}{\alpha} (S_0 and \alpha are constants). The wire has resistance per unit length \rho\,\Omega\text{ m}^{-1}. Find the induced current through the wire. If the current in a certain coil varies at a rate of 50\text{ A s}^{-1}, the induced e.m.f. is V = 20\text{ volts}. What is the inductance of the coil?

IFoS 2015Paper I10+5=15 marksifos-2015-subject-03-007

Two spheres A and B having same temperature T are kept in the surroundings of temperature T_0. Consider T > T_0. The spheres are made of same material but have different, radii r_A and r_B. Using Stefan - Boltzmann distribution, determine which of these will lose heat by radiation faster.

CSE 2015Paper I10 markscse-2015-subject-03-009

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