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State and explain the Biot-Savart law. Derive an expression for the magnetic field at a point due to an infinitely long straight current carrying conductor.

IFoS 2017Paper I8 marksifos-2017-subject-03-002

In a one-dimensional device, the charge density is given by \rho_V = \rho_0 \frac{x}{a}. If E = 0 at x = 0 and V = 0 at x = a, find V and E using Laplace equation of electrostatics.

IFoS 2017Paper I8 marksifos-2017-subject-03-001

(i) Explain the reason for pulse broadening due to intermodal and material dispersion. Deduce the relation of pulse broadening for intermodal dispersion in optical fiber. (ii) A step index fiber in air has a numerical aperture of 0\cdot 16, a core refractive index of 1\cdot 45 and a core diameter of 60~\mu\text{m}. Determine the normalized frequency for the fiber when light at a wavelength of 0\cdot 8~\mu\text{m} is transmitted. Also estimate the number of guided modes propagating in the fiber.

IFoS 2017Paper I10+5=15 marksifos-2017-subject-02-009

(i) What is Holography ? (ii) Show with simple diagrams, how a hologram is written and read using a laser. (iii) Mention some important applications of holography.

IFoS 2017Paper I3+8+4=15 marksifos-2017-subject-02-007

Although the principle of operation of a basic LASER is based upon two energy levels, why does one need a 3-level or a 4-level scheme to achieve satisfactory lasing ? Explain your answer with special reference to a Ruby-laser.

IFoS 2017Paper I8 marksifos-2017-subject-02-006

Discuss absorption loss in an optical fibre comparing and contrasting the intrinsic and extrinsic absorption mechanisms.

IFoS 2017Paper I8 marksifos-2017-subject-02-005

Discuss the properties of Cornu spiral. Show that the spiral can be used to obtain the intensity distribution in the Fresnel's diffraction pattern due to a straight edge.

IFoS 2017Paper I10 marksifos-2017-subject-02-004

A parallel beam of light of wavelength 5890~\text{\AA} is incident at an angle of 30^\circ on a plane transmission grating with 15000 lines/inch. Find the highest order of spectrum that can be observed.

IFoS 2017Paper I8 marksifos-2017-subject-02-003

(i) In a Michelson's interferometer, 100 fringes cross the field of view when the movable mirror is displaced through 2\cdot 894 \times 10^{-3}~\text{cm}. Calculate the wavelength of the monochromatic source of light. (ii) A shift of 200 fringes is observed when the movable mirror of a Fabry-Pérot interferometer is shifted by 0\cdot 0298~\text{mm}. Calculate the wavelength of the incident radiation.

IFoS 2017Paper I8+7=15 marksifos-2017-subject-02-002

State and explain Fermat's principle of extremum path and use the same to deduce the laws of reflection and refraction of light.

IFoS 2017Paper I10 marksifos-2017-subject-02-001

(i) Using the concept of spontaneous and stimulated emission of radiation, obtain the relation between Einstein's A and B coefficients. (ii) What is the physical significance of Einstein's A coefficient ? (iii) Justify why lasing action is much more difficult at X-ray frequency than in case of infrared frequency spectrum.

IFoS 2017Paper I10+5+5=20 marksifos-2017-subject-02-008

Show that the relativistic invariance laws of conservation of momentum lead to the concepts of variation of mass with velocity and mass energy equivalence.

IFoS 2017Paper I8 marksifos-2017-subject-01-004

(i) State and prove Hamilton's principle and use it to prove that the shortest distance between two points in space is a straight line joining them. (ii) Use Hamiltonian mechanics to find the differential equation for planetary motion, moving under force f(r) = -\frac{k}{r^2} and prove that the areal velocity is constant.

IFoS 2017Paper I8+7=15 marksifos-2017-subject-01-003

Discuss the mechanics of a system of point particles with special emphasis on the conservation theorems. How can we extend the results to a system with continuous mass distribution ?

IFoS 2017Paper I10 marksifos-2017-subject-01-002

A bead slides on a wire in the shape of a cycloid described by the equations x = a (\theta - \sin \theta) y = a (1 + \cos \theta) \quad \text{with} \quad 0 \le \theta \le 2\pi. Find the Lagrangian and equation of motion.

IFoS 2017Paper I8 marksifos-2017-subject-01-001

State the fundamental postulates of Einstein's special theory of relativity. Deduce Lorentz transformation equation and discuss how this accounts for the phenomenon of length contraction.

IFoS 2017Paper I10 marksifos-2017-subject-01-005

Distinguish between a normal conductor, a superconductor and a semiconductor. How a p-type semiconductor differs from an n-type?

IFoS 2016Paper IIifos-2016-subject-08-003

Describe the following laws of Boolean algebra with one application each to logic circuit :

(i) Commutative law of addition

(ii) Associative law of addition

(iii) Associative law of multiplication

(iv) Distributive law

IFoS 2016Paper II5×4=20 marksifos-2016-subject-08-007

What are logic gates and truth tables? Obtain the truth table of a two-input OR gate.

IFoS 2016Paper IIifos-2016-subject-08-006

Give schematic diagrams to distinguish between n\text{-}p\text{-}n and p\text{-}n\text{-}p transistors.

IFoS 2016Paper II10 marksifos-2016-subject-08-005

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