A filter has two slits side-by-side. To measure the width of the slits and the distance between them, you decide to shine a laser and examine the interference pattern on a screen, x distance. - Derive an equation or expression that describes the location of the intensity maxima on a screen resulting from coherent light passing through two thin slits with a definite width and distance between the centers of the slits. Define the symbols used in your derivation using either text or a diagram. - Sketch a graph or diagram showing the light intensity pattern on the screen. - What pattern would you expect to see on the screen if light from the two slits did not interfere? Sketch it and point out differences between the last

A filter has two slits side-by-side. To measure the width of the slits and the distance between them, you decide to shine a laser and examine the interference pattern on a screen, x distance. - Derive an equation or expression that describes the location of the intensity maxima on a screen resulting from coherent light passing through two thin slits with a definite width and distance between the centers of the slits. Define the symbols used in your derivation using either text or a diagram. - Sketch a graph or diagram showing the light intensity pattern on the screen. - What pattern would you expect to see on the screen if light from the two slits did not interfere? Sketch it and point out differences between the last

Similar questions

Slits- Single Slit Design an experiment to verify the concept that for small angles the angular spread is inversely proportional to the ratio of a/λ , and collect data. link to the simulation: https://phet.colorado.edu/en/simulation/wave-interference
Establish the relevant theoretical model: Write an equation linking the distance between the two slits (d), the wavelength of the light source (2), the distance from the screen (L), the linear position (y) of the bright interference bangs and the order of these bangs (m). Use the small-angle approximation. Isolate, in this relationship, the linear position of the bright fringes. Draw a graph of y as a function of m.
While doing some spring cleaning you find an old laser pointer. Youtake the laser into your physics laboratory to perform a double-slitexperiment. The distance from the barrier to the screen is 2.50 m andthe two slits are 0.350 mm apart from each other. You measure thedistance from the central maximum to the 2nd order maximum andfind that it is 9.04 mm. What is the wavelength of your laser pointer’slight?
Light with a wavelength is 600 nm passes through a slit and makes the intensity pattern shown in the figure on a screen that is 2.5 m from the slit. Based on this pattern, is the aperture a single slit or a double slit? Explain. If the aperture is a single slit what is the width? If it is a double slit, what is the spacing between the slits.
Question 1: Solve the following question, showing all of your steps and equation used. Assume that you create two slits that are 0.02 mm apart, and you place a viewing screen 1 meter away. You shine a laser beam of wavelength A = 540 nm on the two slits. a. What is the angle of the brightest fringe? b. What is the angle of the first order interference fringe? c. What is the angle where you will see the third order bright fringe? How far above the center of the source do you expect to see this fringe?
vapor problem
The light intensity vs. position graph of a double-slit experiment is shown below. The graph was made with helium-neon laser light of wavelength 640 nm shined through two very narrow slits separated by a small distance. The slits were 2.0 meters away from the probe. What is the spacing between the two slits, in mm? Your answer needs to have 2 significant figures, including the negative sign in your answer if needed. Do not include the positive sign if the answer is positive. No unit is needed in your answer, it is already given in the question statement. Light level allian Position of probe (mm)
Both parts plz
A student acquired a thin filter that transmits only half the incoming intensity, and he puts this filter in front of one of the slits in a double-slit experiment. What will happen to the fringes on the screen? The answer is that bright fringes become darker and dark fringes become brighter. Please explain why, in a way that someone who knows little physics would understand. Thank you!