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Double Slit

The double slit experiment is a demonstration that matter and energy can display characteristics of both waves and particles and demonstrate the fundamentally probabilistic nature of quantum mechanical phenomena.

In this experiment, a light source, such as a flash light illuminates a thin plate pierced by two parallel slits. The light passing through the slits is observed on a screen behind the plate. The wave nature of light causes the light waves passing through the two slits to interfere, producing bright and dark bands on the screen. This result would not be expected if light consisted only of particles. However, even when there is an interference pattern the light is always found to be absorbed at the screen as though it were composed of discrete particles or photons. This result shows the principle of wave-particle duality.

If light was only ordinary or classical particles and these particles were fired in a straight line through a flit and allowed to strike a screen on the other side, we would expect to observe a pattern corresponding to the size and shape of the slit. However, when this sing slit experiment is performed, the pattern on the screen is a diffraction pattern in which the light is spread out; the smaller the slit, the greater the angle of spread. 

Determining separation distance

Yellow-orange light from a sodium lamp of wavelength, 596 nm reaches two slits separated by 1.90 x 10^(-5) m. The screen is 0.60m away. What is the separation distance between the central max and the 1st order bright line?

What does interference really mean? Path length difference.

At a particular point on a screen illuminated by two slits, the path length from that point to the bottom slit is greater than to the top slit. Which of the following statements are true about the path-length difference between the two waves arriving at the screen? (True/False Problem) 1. a bright line will appear if the

Young's Double Slit Apparatus Questions

A Young's double slit apparatus has the slit separation of 0.12 mm and the distance between the slits and the viewing screen is 55 cm. 1) If monochromatic light of wavelength = 550 x 10-9 m passes through the slits, calculate the distance between the central (bright) fringe and the adjacent bright fringe. 2) Now imagine th