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Deduce an expression for the diffraction waves at single slit and discuss how it is related with a Fourier transform.

CSE 1991Paper I20 markscse-1991-subject-02-005

Write a note on Purity of spectral lines and coherence length.

CSE 1991Paper I20 markscse-1991-subject-02-004

A soap film of refractive index 1.33 is illuminated with light of different wavelength at an angle of 45^\circ. There is complete destructive interference for \lambda = 5890\text{\AA}. Find thickness of the film.

CSE 1991Paper I20 markscse-1991-subject-02-003

What is hologram? Explain how the image of the object is formed when one looks through it.

CSE 1990Paper I20 markscse-1990-subject-02-008

Write a note on Ruby laser.

CSE 1990Paper I20 markscse-1990-subject-02-010

Explain mathematically how left and right circularly polarized light is produced by combining two linearly polarized beams. Given a beam of light, how can one experimentally test whether it is unpolarized or circularly polarized?

CSE 1990Paper I20 markscse-1990-subject-02-009

Write a note on Rayleighs criterion and resolving power of a telescope.

CSE 1990Paper I20 markscse-1990-subject-02-007

Show schematically the intensity distribution for a 2-slit Fraunhofer diffraction-interference, if slit-widths are 2\lambda each and centres of slits have separation 6\lambda. Assume incident light falling normally, and limit the discussion to the central diffraction band range.

CSE 1990Paper I20 markscse-1990-subject-02-006

A single, slit of width 0.14\text{ mm} is illuminated normally by monochromatic light and diffraction bands are observed on a screen 2\text{ m} away. If the centre of the second dark band is 1.6\text{ cm} from the middle of the central bright band deduce the wavelength of light.

CSE 1990Paper I20 markscse-1990-subject-02-005

Write down the differential equation for a damped simple harmonic oscillator. Solve it and discuss the characteristics of dead-beat motion.

CSE 1990Paper I20 markscse-1990-subject-02-004

Nine Kilograms of mercury is poured into a glass U-tube of uniform internal diameter of 1.2\text{ cm}. It oscillates freely about its equilibrium position. Calculate the period of oscillation.

CSE 1990Paper I20 markscse-1990-subject-02-003

Two transverse sine waves each of amplitude 4\text{ mm} wavelength 2\text{m} and time period 1\text{ s} and in-phase at x=0, t=0 are travelling along the x-axis in opposite directions. Obtain the equation of the resultant wave and comment on its nature. Calculate the maximum displacement at x=2.3\text{ m}. Also locate the antinodes and nodes.

CSE 1990Paper I20 markscse-1990-subject-02-002

For a certain wave, system the angular velocity \omega and the wave vector k are related as follows: \omega = \omega_0 \left| \sin \frac{k a}{2} \right| \quad \text{for } -\frac{\pi}{a} < k < \frac{\pi}{a} Determine and plot the phase velocity and the group velocity for this system.

CSE 1990Paper I20 markscse-1990-subject-02-001

For transverse waves passing over a uniform string, prove that the slope of the siring at any position x at a given time is numerically equal to the ratio of the particle speed at that position x and time to the wave speed over the string.

CSE 1989Paper I20 markscse-1989-subject-02-003

A movable bridge divides sonometer wire into two parts, which differ in length by 1.0 cm and produce 4 beats pre second when sounded together. If the whole length of the wire is 100 cm, find the frequencies of the parts.

CSE 1989Paper I20 markscse-1989-subject-02-001

How can it be proved experimentally that energy transmission is associated with a wave? The disc of a siren having 60 holes makes 420 revolutions per minute. Find the wavelength of its sound in air 0^\circ\text{C}, if velocity of sound at 0^\circ\text{C} is 332\text{ ms}^{-1}.

CSE 1989Paper I20 markscse-1989-subject-02-002

Explain the Laser actions in

(i) Helium Neon Laser

(ii) Gas Laser

CSE 1989Paper I20 markscse-1989-subject-02-010

A beam of lineal polarised light is changed into circularly polarised light by passing it through a slice of double-refracting crystal 0.0030 cm thick. Calculate to difference in the two refractive indices of the crystal, assuming this to be minimum thickness that will produce the result, and that the wavelength is 6 \times 10^{-5}\text{ cm}.

CSE 1989Paper I20 markscse-1989-subject-02-009

Write a short note on Fraunhofer diffraction by circular aperture.

CSE 1989Paper I20 markscse-1989-subject-02-008

Write a short note on Rayleigh criterion for resolution.

CSE 1989Paper I20 markscse-1989-subject-02-007

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