LOYOLA COLLEGE (AUTONOMOUS), CHENNAI – 600 034B.Sc. DEGREE EXAMINATION – PHYSICSV SEMESTER – NOVEMBER 2003PH 5500 / PHY 507 — atomic & nuclear physics
03-11-2003 100 Marks 1.00 – 4.00 |
PART – A
Answer All questions (10 x 2 = 20 marks)
- State and explain Pauli’s exclusion Principle.
- What is normal Zeeman effect?
- An x-ray machine Produces 0.1Å x – rays. What accelerating voltage does it employ?
- What is Auger effect?
- Determine the ratio of the radii of the nuclei 13Al27 and 52Te125
- State Geiger-Nuttall Law.
- Mention the properties of the nuclear force.
- Explain latitude effects in Cosmic rays.
- What are slow neutrons and fast neutrons?
- Distinguish between Fluorescence and Phosphorescence.
PART – B
Answer any FOUR only (4 x 7 ½ = 30 marks)
- Explain Frank and Hertz method of determining critical potentials.
- a) Explain the origin of characteristic x-rays. (3 ½ mark)
- b) A ray of ultraviolet light of wavelength 3000 Å falling on the surface of a material
whose work function is 2.28 eV ejects an electron.
What will be the velocity of the emitted electron? (4 mark)
- a) Show that the energy equivalent of 1 a m u is 931 MeV (2 mark)
- What is meant by binding energy of the nucleus. Find the binding energy and binding energy per nucleon of of mass 30.973763 amu
MH = 1.007825 amu and MN = 1.008665 amu. (5 ½ mark)
- What are elementary particles? How are they classified on the basis of their masses and interactions?
- a) Distinguish between nuclear fission and fusion (2 mark)
- b) Explain with a neat diagram, the Bohr’s theory of Compound nucleus.
(5 ½ mark)
-2-
PART – C
Answer any FOUR only (4 x 12 ½ = 50 marks)
- a) Describe Thomson’s parobola method to measure the specific charge of positive ions. (8 ½ marks)
- In a Bainbridge mass spectrograph, singly ionised atoms of Ne20 pass into the deflection chamber with a velocity of 105 m/s. If they are deflected by a magnetic field of flux density 0.08T, calculate the radius of their path and where Ne22 ions would fall if they had the same initial velocity. (4 mark)
- a) Explain compton scattering and derive an expression for the wavelength of the Scattered beam (8 ½ mark)
- b) Estimate the value of compton wavelengths when the scattered angles are (i) and (ii) (4 mark)
- Give the origin of b – ray line and continuous spectrum. Outline the theory of b – disintegration.
- Describe the ‘liquid drop model’ of the nucleus. How can the semi – empirical mass formula can be derived from it? Mention the uses of this model.
- a) Derive the four factor formula for a thermal nuclear reactor. ( 8 ½ mark)
- b) Calculate the power output of a nuclear reactor which consumes 10 kg of U – 235 per day, given that the average energy released per fission is 200 MeV.
(4 mark)
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