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Write a short note on Thermal ionization.

CSE 1994Paper I20 markscse-1994-p1-q8-a

What is an adiabatic demagnetisation cycle? Discuss the cycle in terms of M, H indicator diagram.

CSE 1994Paper I20 markscse-1994-subject-04-005

Derive expressions for the Maxwellian distribution of

(i) One component of velocities

(ii) one component of momenta, in the molecules of an ideal gas.

CSE 1994Paper I20 markscse-1994-subject-04-006

Show that done in a reversible expansion of an ideal gas from volume V_1 to V_2 is greater than the corresponding work done in an irreversible expansion against a constant pressure P_2.

CSE 1994Paper I20 markscse-1994-subject-04-002

Write a short note on Equipartition of energy.

CSE 1994Paper I20 markscse-1994-p1-q8-b

Calculate the Joule-Thomson coefficient for nitrogen gas at 293 K and 100 atm. pressure taking C_p = 8.21\text{ cal deg}^{-1}\text{ mole}^{-1} a = 1.39\text{ liter}^2\text{ atm-mole}^{-2} and b = 3.92 \times 10^{-2}\text{ liter mole}^{-1}

CSE 1994Paper I20 markscse-1994-subject-04-001

Obtain expressions for electrostatic scalar potential magnetostatic vector potential and electromagnetic potential. How are the first two related to the third? Explain the idea of retarded potential.

CSE 1994Paper I60 markscse-1994-subject-03-002

State and prove Poynting's theorem. Discuss the physical significance of each term in resulting equation.

CSE 1994Paper I30 markscse-1994-subject-03-009

Show that the electromagnetic waves in free space are transverse in nature.

CSE 1994Paper I20 markscse-1994-subject-03-008

If the avenge distance between the sun and earth is 1.5 \times 10^{11} m, find the avenge solar energy flux and the earth (solar constant) given the power radiated by the sun = 3.8 \times 10^{26} watt.

CSE 1994Paper I30 markscse-1994-subject-03-007

Calculate \omega_0 \Delta \omega and quality factor Q for LCR parallel resonant circuit given the values C = 0.4 \muF, L = 4 mH and R = 1 K\Omega.

CSE 1994Paper I30 markscse-1994-subject-03-006

A harmonic e.m.f. is applied to a parallel resonant circuit containing resistance R, inductance L and capacitance C. Derive expressions for resonance, angular frequency \omega_0 and the band width \Delta \omega.

CSE 1994Paper I30 markscse-1994-subject-03-005

Show that energy stored in a capacitor is \frac{1}{2} \frac{q^2}{C} while the energy stored in the inductor is \frac{1}{2} L i^2, where the symbols have their usual meaning.

CSE 1994Paper I20 markscse-1994-subject-03-004

Using Laplace's equation obtain an expression for the potential between two coaxial cylinders.

CSE 1994Paper I20 markscse-1994-subject-03-003

Show that it is possible to arrive at Stefan-Boltzmann law with the aid of Carnot's cycle using black body radiation as the working substance.

CSE 1994Paper I20 markscse-1994-subject-03-001

Calculate the tension required to generate stationary waves with 4 loops in a string of length 1.0\text{ meter}, and mass 0.30\text{ g.} fixed to a tuning fork vibrating with frequency 200\text{ Hz}.

CSE 1994Paper I20 markscse-1994-subject-02-003

Write a short note on Holography.

CSE 1994Paper I20 markscse-1994-p1-q8-c

A particle of mass 5g lies in a potential field given by U = (40x^2 + 80)\text{ erg/g}. Determine the frequency and time period of oscillations.

CSE 1994Paper I20 markscse-1994-subject-02-001

Briefly discuss the feasibility of a laser, emitting monochromatic Fermions, such as electrons.

CSE 1994Paper I20 markscse-1994-subject-02-011

Distinguish between phase velocity and group velocity. Calling group velocity C and phade velocity C in a medium of refractive index n, establish the relation C_g = C \left(1 + \frac{\lambda}{n} \frac{dn}{d\lambda}\right) where \lambda refers to the wavelength of the related light in vacuum

CSE 1994Paper I20 markscse-1994-subject-02-002

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