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Slit Width

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College Physics I – Introduction

Definition

Slit width refers to the physical dimension of the opening or aperture in a barrier or obstacle through which light or other waves can pass. It is a crucial parameter in the study of wave interference and diffraction, particularly in the context of single-slit diffraction.

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5 Must Know Facts For Your Next Test

  1. The slit width determines the angular width of the central bright fringe in a single-slit diffraction pattern.
  2. As the slit width decreases, the angular width of the central bright fringe increases, and the intensity of the diffraction pattern decreases.
  3. The relationship between slit width and the angular width of the central bright fringe is inversely proportional, meaning that a smaller slit width results in a larger angular width.
  4. The slit width also affects the spacing and intensity of the secondary maxima (side fringes) in the diffraction pattern.
  5. In the limit of an infinitely narrow slit, the diffraction pattern becomes a continuous, uniform distribution of light, known as Fraunhofer diffraction.

Review Questions

  • Explain how the slit width affects the angular width of the central bright fringe in a single-slit diffraction pattern.
    • The slit width and the angular width of the central bright fringe in a single-slit diffraction pattern are inversely proportional. As the slit width decreases, the angular width of the central bright fringe increases. This is because a smaller slit width results in a greater degree of diffraction, which in turn leads to a wider central bright fringe in the diffraction pattern. Conversely, a larger slit width produces a narrower central bright fringe.
  • Describe the relationship between slit width and the intensity of the diffraction pattern.
    • The slit width and the intensity of the diffraction pattern are directly related. As the slit width decreases, the intensity of the diffraction pattern also decreases. This is because a smaller slit width results in a greater degree of diffraction, which causes the light to spread out more and reduces the overall intensity of the diffraction pattern. Conversely, a larger slit width produces a more intense diffraction pattern, as the light is less spread out.
  • Analyze the effect of an infinitely narrow slit on the diffraction pattern.
    • In the limit of an infinitely narrow slit, the diffraction pattern becomes a continuous, uniform distribution of light, known as Fraunhofer diffraction. This is because as the slit width approaches zero, the degree of diffraction becomes so great that the individual maxima and minima in the diffraction pattern are no longer distinguishable, and the light is spread out evenly across the observation plane. This represents the extreme case of single-slit diffraction, where the slit width is so small that the wave nature of light dominates the behavior of the diffraction pattern.

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