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Published on: 13/05/2022
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Questions + Answers key
Take MCQ Physics Test1.
Write the drawbacks of Nicol prism.
2.
What are Airy's discs?
3.
Discuss diffraction at single slit and obtain the condition for nth maximum.
4.
What are the conditions for obtaining clear and broad interference bands?
1.
(i) Its cost is very high due to scarity of large and flawless calcite crystals
(ii) Due to extraordinary ray passing obliquely through it the emergent ray is always displaced a little to one side.
(iii) The effective field of view is quite limited
(iv) Light emerging out of it is not uniformly plane polarised.
2.
(i) Similar to a rectangular slit, when a circular aperture or opening (like a lens or the iris of our eye) forms an image of a point object, the image formed will not be a point but a diffraction pattern of concentric circles that become fainter while moving away from the center as shown in Figure. These are known as Airy's discs
\(asin\theta =1.22\lambda \)
(ii) Here, the numerical value 1.22 comes for central "maximum formed by circular apertures.
For small angles, sin θ = θ
\(a\theta =1.22\lambda \)
Rewriting further,
\(\theta =\cfrac { 1.22\lambda }{ a } \ and \cfrac { { r }_{ o } }{ f } =\cfrac { 1.22\lambda }{ a } \)
\({ r }_{ o }=\cfrac { 1.22\lambda f }{ a } \)
3.
(i) For points of maxima, the slit is to be divided into an odd number of equal parts so that one part remains un-canceled making the point P appear bright.
The condition for the first maximum is,
\(\cfrac { a }{ 3 } sin\theta =\cfrac { \lambda }{ 2 } \) (or) \(asin\theta =\cfrac { 3\lambda }{ 2 } \)
The condition for the second maximum is
\(\cfrac { a }{ 5 } sin\theta =\cfrac { \lambda }{ 2 } \) (or) \(asin\theta =\cfrac { 5\lambda }{ 2 } \)
The condition for the third maximum is,
\(\cfrac { a }{ 7 } sin\theta =\cfrac { \lambda }{ 2 } \) (or) \( asin\theta =\cfrac { 7\lambda }{ 2 } \)
In the same way, the condition for nth maximum is
\(asin\theta =\left( 2n+1 \right) \cfrac { \lambda }{ 2 } \) (nth maximum)
where, n = 0, 1, 2, 3, ... , is the order of diffraction maximum.
(ii) The central maximum is called the order maximum. The points of the maximum intensity lie nearly midway between the successive minima.
4.
(i) The distance D between the screen and douhle slit should be as large as possibie.
(ii) The wavelength \(\lambda\) of light used must be as long as possible.
(iii) The distance d between the two slits must be as small as possible.
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