Wave optics: Huygens’ principle, interference and diffraction - Question Bank
1. The intensity ratio of the brightest to the darkest fringe in Young's double-slit experiment, if the intensities of the two sources are I₀ and 9I₀, is:
2. The intensity of light in an interference pattern varies between:
3. In the Fraunhofer diffraction experiment, the source and screen are:
4. In the Fresnel diffraction experiment, the source and screen are:
5. The fringe spacing in Young's double-slit experiment is directly proportional to:
6. The angular width of the central maximum in single-slit diffraction is inversely proportional to:
7. The difference between interference and diffraction is that diffraction involves superposition of waves originating from:
8. The difference between interference and diffraction is that interference involves superposition of waves from:
9. If the slit separation 'd' in Young's double-slit experiment is very small compared to the distance 'D' to the screen, then:
10. In Young's double-slit experiment, if the wavelength of light is increased, the fringe width:
11. The resultant amplitude in interference when two waves of amplitudes A₁ and A₂ interfere destructively is:
12. The resultant amplitude in interference when two waves of amplitudes A₁ and A₂ interfere constructively is:
13. Huygens' principle states that every point on a wavefront is a source of:
14. To observe diffraction, the size of the obstacle or aperture should be:
15. In diffraction from a single slit, the central maximum is twice as wide as the other secondary maxima. This statement is:
16. The intensity at a point in a Young's double-slit experiment where the path difference is Δx is proportional to:
17. The condition for the nth dark fringe in Young's double-slit experiment is a path difference of:
18. The condition for the nth bright fringe in Young's double-slit experiment is a path difference of:
19. If the refractive index of the medium in Young's double-slit experiment is 'μ', the fringe width will:
20. The angular position of the first diffraction minimum for a single slit of width 'a' is given by:
21. When white light is used in Young's double-slit experiment, the fringes on either side of the central white fringe are:
22. If white light is used in Young's double-slit experiment, the central fringe is:
23. The fringe width (β) in Young's double-slit experiment is given by:
24. What is the condition for destructive interference in terms of path difference (Δx)?
25. What is the condition for constructive interference in terms of path difference (Δx)?
26. The phenomenon of interference is observed when light waves from:
27. In a diffraction pattern, the intensity of secondary maxima:
28. The condition for the nth secondary maximum in single-slit diffraction is approximately:
29. The condition for the nth minimum in single-slit diffraction is given by:
30. If the slit width in a single-slit diffraction experiment is decreased, the width of the central maximum:
31. In single-slit diffraction, the angular width of the central maximum is given by:
32. In single-slit diffraction, the first minimum is observed when the path difference between the diffracted rays from the edges of the slit is:
33. Diffraction is more pronounced when the size of the obstacle is:
34. Diffraction of light is the phenomenon of:
35. Coherent sources of light are sources that emit waves with:
36. In Young's double-slit experiment, the minimum intensity is observed when the path difference is:
37. In Young's double-slit experiment, the maximum intensity is observed when the path difference is:
38. If two coherent sources of light have intensities in the ratio 1:9, then the ratio of amplitudes of the waves is:
39. The intensity of light in Young's double-slit experiment is proportional to:
40. In Young's double-slit experiment, if the distance of the screen from the slits is doubled, the fringe width will be:
41. In Young's double-slit experiment, if the distance between the slits is halved, the fringe width will be:
42. The condition for destructive interference in terms of phase difference (Δφ) is:
43. The condition for constructive interference in terms of phase difference (Δφ) is:
44. If the phase difference between two light waves is π, then the interference is:
45. For destructive interference, the path difference between two light waves should be:
46. The condition for constructive interference of two light waves is that the path difference between them should be:
47. Which phenomenon supports Huygens' wave theory of light?
48. Huygens' principle is used to determine the position of a wavefront at a:
49. According to Huygens' principle, each point on a wavefront acts as a source of: