Paper Set - I
Subject: Engineering Physics I
Time: 2:00 Hours ] [ Marks: 40
All Questions carry Equal Marks as
indicated.
Solve FOUR questions as instructed.
Assume suitable data.
Draw
neat sketches wherever necessary.
Use of calculator is permitted.
Q1. (a)Write Plank’s Quantum Hypothesis with energy level diagram (2)
(b)State any four Properties of Photons. (2)
(c)What is Compton Effect? Explain Compton shift with equation. Prove it graphically (3)
(d)If the incident radiation is 1.16 Ă. Find the wavelength of scattered radiations
at angle 450. (3)
OR
Q2. (a)Prove that light exhibit both wave as well as particle nature. (2)
(b)Explain that the wavelength of Macroscopic bodies is insignificant in comparison
to the size of the bodies. Calculate the value for wavelength. (3)
(c)Explain this statement with the help of Davisson & Germer Experiment (3)
(d)Find the De-broglie wavelength of an electron accelerated through a potential
difference of 168 volts. (2)
Q3. (a)Define: Crystal Structure,Non primitive Cell, lattice Planes. (3)
(b)Find out Atomic Packing Fraction and Density in SC and FCC (2)
(c)Differentiate between Tetrahedral and Octahedral Voids. (2)
(d)Nickel crystallizes in a FCC crystal. The edge of unit cell is 3.52 Å.
The its atomic weight of nickel is 58.710 Kg/Kmol. Determine the density of metal. (2)
(d)Nickel crystallizes in a FCC crystal. The edge of unit cell is 3.52 Å.
The its atomic weight of nickel is 58.710 Kg/Kmol. Determine the density of metal. (2)
OR
Q4. (a) Deduce a relation between an interlinear distance d and the Miller indices
of the planes for cubic crystal. (4)
(b) Draw the following Miller Indices Priciple planes . (3)
(b) Draw the following Miller Indices Priciple planes . (3)
(c) Explain and deduce Bragg’s Law for X-Ray diffraction. (3)
Q5. (a) Explain how wave packet are formed taking it in the form of beats. (3)
(b)Explain the application of Heisenberg’s Uncertainty principle with the help of
macroscopic body. (3)
(b)Explain the application of Heisenberg’s Uncertainty principle with the help of
macroscopic body. (3)
(c)Explain the interpretation of wave function and write the normalization of
wave function. (2)
(d)Write 3D time independent Schrodinger Equation. (2)
(d)Write 3D time independent Schrodinger Equation. (2)
OR
Q6. (a)Write one dimensional time dependent Schrodinger Equation. (2)
(b)Show that the Wave function for particle confined in an infinite one dimensional
potential well of length ‘l’ is given by Ψn(x) = √2/l sin(nПx/l) (4)
potential well of length ‘l’ is given by Ψn(x) = √2/l sin(nПx/l) (4)
(c)Discuss the Tunnling effect with the help of Schrodinger Equation. (2)
(d)Calculate the value of lowest three energy state for electron confined in the infinite
potential well of width 10 Ǻ (m = 9.11 x 10-31 Kg, h = 6.626 x 10-34 J.s) (2)
Q7. (a)Explain p-type and n- type semiconductors with suitable diagram. (3)
(b)Write down the Fermi - Dirac Equation for the probability of occupation of an
energy level E by an electron. (4)
(c)Explain how fermi level changes with increasing amounts of impurity in n-type
and p-type Semiconductor. (3)
OR
Q8. (a)What is Hall Effect with suitable experimental diagram? (3)
(b)Calculate each of the following parameters Hall Voltage, Hall Coefficient,
Hall Mobility. (5)
(c)Mention the importance of Hall Effect in the field of Semiconductor. (2)
No comments:
Post a Comment