DAY 16 – DAW January

Michelson interferometer; Multiple beam interference and Fabry-Perot interferometer. Questions: Q 1. Describe how Michelson Interferometer can be used to determine refractive index of a gas. In a Michelson Interference experiment, a tube of length 25 cm containing a gas of refractive index μ\muμ  is introduced between the upper mirror and the beam splitter. 150 fringes […]

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DAY 15 – DAW January

Interference of light-Young’s experiment, Newton’s rings, interference by thin films, Questions: Q 1. What are Newton’s rings? How are they formed by two curved surfaces ? [10 marks] Q 2. A soap-film of refractive index 1.33 is illuminated with light of different wavelengths at an angle of 45°45\degree45°. There is complete destructive interference for λ\lambdaλ

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DAY 13 – DAW January

Laws of reflection and refraction from Fermat’s principle; Matrix method in paraxial optics-thin lens formula, Questions: Q 1. State and explain the Fermat’s principle of extremum path. Discuss the cases of rectilinear propagation of light and reversibility of light rays in the context of Fermat’s principle. Using Fermat’s principle, deduce thin lens formula. [15 marks]

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DAY 8 – DAW January

Elasticity, Hooke’s law and elastic constants of isotropic solids and their inter-relation; Questions: Q 1. State and explain stokes’ law. A drop of water of radius 0.01 m is falling through a medium whose density is   1.21kg/m31.21 kg/m^31.21kg/m3 and η=1.8×10−5N−s/m\eta= 1.8\times 10^{-5}N-s/mη=1.8×10−5N−s/m  . Find the terminal velocity of the drop of water. [15 marks]

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