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What is the Cause Of Dispersion of Light - Physics

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प्रश्न

What is the cause of dispersion of light

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उत्तर

Cause of dispersion: Different colours of white light have different wavelengths. The wavelength of violet light is smaller than that of red light. The refractive index of a material in terms of the wavelength of the light is given by Cauchy’s expression.

`mu=a+b/lambda^2+c/lambda^4`

Here, a, b and are constants for the material.

Thus, a material offers different refractive indices to lights of different wavelengths. This is the cause of dispersion of light

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2015-2016 (March) Delhi Set 1

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संबंधित प्रश्न

A ray PQ incident normally on the refracting face BA is refracted in the prism BAC made of material of refractive index 1.5. Complete the path of ray through the prism. From which face will the ray emerge? Justify your answer.


What is a dispersion of light


Figure shows a ray of light passing through a prism. If the refracted ray QR is parallel to the base BC, show that (i) r1 = r2 = A/2 and (ii) angle of minimum deviation, Dm = 2i − A.


 Out of blue and red light which is deviated more by a prism? Give reason.


Can the dispersive power \[\omega = \frac{\mu_u - \mu_r}{\mu - 1}\] be negative? What is the sign of ω if a hollow prism is immersed into water?


By properly combining two prisms made of different materials, it is possible to

(a) have dispersion without average deviation

(b) have deviation without dispersion

(c) have both dispersion and average deviation

(d) have neither dispersion nor average deviation


A certain material has refractive indices 1.56, 1.60 and 1.68  rfor red, yellow and violet lightespectively. (a) Calculate the dispersive power. (b) Find the angular dispersion produced by a thin prism of angle 6° made of this material.


A thin prism is made of a material having refractive indices 1.61 and 1.65 for red and violet light. The dispersive power of the material is 0.07. It is found that a beam of yellow light passing through the prism suffers a minimum deviation of 4.0° in favourable conditions. Calculate the angle of the prism.


Prove that in case of a prism, i + e = A + δ, where the symbols have their usual meanings.


What is meant by a thin prism?


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