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कर्नाटक बोर्ड पी.यू.सी.पीयूसी विज्ञान 2nd PUC Class 12

In a Young’s double slit experiment, the source is white light. One of the holes is covered by a red filter and another by a blue filter. In this case ______.

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प्रश्न

In a Young’s double slit experiment, the source is white light. One of the holes is covered by a red filter and another by a blue filter. In this case ______.

पर्याय

  • there shall be alternate interference patterns of red and blue.

  • there shall be an interference pattern for red distinct from that for blue.

  • there shall be no interference fringes.

  • there shall be an interference pattern for red mixing with one for blue.

MCQ
रिकाम्या जागा भरा
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उत्तर

In a Young’s double slit experiment, the source is white light. One of the holes is covered by a red filter and another by a blue filter. In this case there shall be no interference fringes.

Explanation:

Condition for Observing Interference

The initial phase difference between the interfering waves must remain constant. Otherwise, the interference will not be sustained.

The frequency and wavelengths of two waves should be equal. If not the phase difference will not remain constant and so the interference will not be sustained.

The light must be monochromatic. This eliminates overlapping of patterns as each wavelength corresponds to one interference pattern.

Here in this problem of Young’s double-slit experiment, when one of the holes is covered by a red filter and another by a blue filter. In this case, due to filtration only red and blue lights are present. In YDSE monochromatic light is used for the formation of fringes on the screen. Hence, in this case there shall be no interference fringes.

The wavefront emitted by a narrow source is divided in two parts reflection, refraction or diffraction. The coherent sources so obtained are imaginary.

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पाठ 10: Wave Optics - MCQ I [पृष्ठ ६३]

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एनसीईआरटी एक्झांप्लर Physics Exemplar [English] Class 12
पाठ 10 Wave Optics
MCQ I | Q 10.04 | पृष्ठ ६३

संबंधित प्रश्‍न

In young’s double slit experiment, deduce the conditions for obtaining constructive and destructive interference fringes. Hence, deduce the expression for the fringe width.


In a Young’s double-slit experiment, the slits are separated by 0.28 mm and the screen is placed 1.4 m away. The distance between the central bright fringe and the fourth bright fringe is measured to be 1.2 cm. Determine the wavelength of light used in the experiment.


A beam of light consisting of two wavelengths, 650 nm and 520 nm, is used to obtain interference fringes in a Young’s double-slit experiment.

What is the least distance from the central maximum where the bright fringes due to both the wavelengths coincide?


Using analytical method for interference bands, obtain an expression for path difference between two light waves.


Write three characteristic features to distinguish between the interference fringes in Young's double slit experiment and the diffraction pattern obtained due to a narrow single slit.


In Young's double slit experiment, derive the condition for

(i) constructive interference and

(ii) destructive interference at a point on the screen.


The intensity at the central maxima in Young’s double slit experimental set-up is I0. Show that the intensity at a point where the path difference is λ/3 is I0/4.


The slits in a Young's double slit experiment have equal width and the source is placed symmetrically with respect to the slits. The intensity at the central fringe is I0. If one of the slits is closed, the intensity at this point will be ____________ .


In Young's double slit experiment using monochromatic light of wavelength 600 nm, 5th bright fringe is at a distance of 0·48 mm from the centre of the pattern. If the screen is at a distance of 80 cm from the plane of the two slits, calculate:
(i) Distance between the two slits.
(ii) Fringe width, i.e. fringe separation.


In Young’s double-slit experiment, show that: 

`beta = (lambda "D")/"d"` where the terms have their usual meaning.


Young's double slit experiment is made in a liquid. The 10th bright fringe lies in liquid where 6th dark fringe lies in vacuum. The refractive index of the liquid is approximately


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How will the interference pattern in Young's double-slit experiment be affected if the screen is moved away from the plane of the slits?


A beam of light consisting of two wavelengths 600 nm and 500 nm is used in Young's double slit experiment. The silt separation is 1.0 mm and the screen is kept 0.60 m away from the plane of the slits. Calculate:

  1. the distance of the second bright fringe from the central maximum for wavelength 500 nm, and
  2. the least distance from the central maximum where the bright fringes due to both wavelengths coincide.

What is required to obtain a clear interference pattern?


What does \(x\) denote when deriving fringe positions?


What path difference produces a bright fringe?


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