b) Calculate the ratio of the surface temperatures of the stars A and B from the following data:
| Star | Absolute magnitude | Redius (Re) |
| A | 2 | 62 |
| B | 6 | 4 |
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a) The distance of planet Jupiter from the Sun is 5 AU. Express this distance in light year and parsec.
See Answer →What are ferroelectric materials? Explain with the example of BaTiO3. How are they different from piezoelectric materials?
See Answer →Explain addition and condensation polymerization with an example of each.
See Answer →d) Discuss in brief the following: i) Synchrotrons ii) Counters
See Answer →Calculate the mass of boron required to make a silicon crystal with
doping density, if the initial melt load of silicon is 50 kg. The density of silicon in the melt is 2.5 g
and boron has an atomic weight of 10.8 u. Assume that the equilibrium segregation coefficient k0is constant throughout the growth process.
Determine the magnetic moment of which has an inverse spinel structure.
Calculate the critical field which would destroy superconductivity at 3 K in Hg which has a critical temperature TC = 4.153 K and Bac(0) = 0.0411 T.
See Answer →b) Establish the relation for binding energy per nucleon for nuclei. Calculate the value of binding energy per nucleon for
Given:
Mass of Ni : 63.9280 u
Mass of proton : 1.007825 u
Mass of neutron : 1.008665 u
Is this nucleus stable?
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a) A radioisotope P has a half-life of a given sample of this isotope contains 8000 atoms. Calculate (i) its decay constant, (ii) average life, (iii) the time
when 1000 atoms of the isotope P remain in the sample, and (iv) number of
decays per second in the sample at
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d) Obtain the average value of r of a hydrogen atom in its ground state.
See Answer →c) Obtain the ground state terms of Li and Si.
See Answer →b) State Moseley’s law. Using this law, obtain the frequency of an X-ray line when L to K transition takes place in a silver atom. Take
A semiconductor has the following parameters at temperature T = 300 K:
Calculate the energy of the intrinsic Fermi level and the intrinsic carrier concentration.
See Answer →A 2-D square lattice has a side of 1.5 Å. Calculate the momentum and energy of the electron whose wave terminates at the boundary of the first Brillouin zone.
See Answer →A divalent bcc solid has a lattice constant of 4.5 Å. Calculate its Fermi energy.
See Answer →a) Calculate the mean kinetic energy and potential energy of the 1-dimensional oscillator in the ground state having angular velocity
A divalent bcc solid has a lattice constant of 4.5 Å. Calculate its Fermi energy.
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