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24.1 and 24.2 Young’s double-slit experiment and Index of refraction, light speed, and wave coherence
* Sound interference Two sources of sound waves are 2.0 m apart and vibrate in phase, producing sinusoidal sound waves of wavelength 1.0 m. (a) Use the wave front representation to explain what happens to the amplitude of sound along a line equidistant from each source and perpendicular to the line connecting the sources. (b) Use a graphical representation (pressure-versus-position graph) to explain what happens along that line. (c) Which representation is more helpful? Explain.
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College Physics
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- Working on your car you spill oil (index of refraction 1.55) on the ground into a puddle of water (n=1.33) you notice a rainbow pattern appear across the oil slick. Recalling the lessons you learned in physics you can realize you can calculate where constructive and destructive interference occurred based on the thickness of the oil slick. (Assume that the average wavelength is 582nm) a) what are the first three thickened necassary for constructive interference? In nm b) what are the first theee thickened necessary for destructive interference? In nmarrow_forwardA group of students uses an intense white light and a red filter to create bright fringes in a double-slit experiment. Describe the differences in the observed results when the students make the following changes, and explain the differences. (a) Move the screen closer towards the slits. (b) Replace the red filter with a blue filterarrow_forwardChapter 27: Problem 2: Suppose a two-slit interference pattern from 620 nm orange light has its first maximum at an angle of 1.62°. This is a double-slit system already in problem formulation. 1) What is the separation between two slits for the orange light in meters?arrow_forward
- A thin film having an index of refraction of 1.50 is surrounded by air. It is illuminated normally by white light. Analysis of the reflected light shows that the wavelengths 360, 450, and 602 are the only missing wavelengths in or near the visible portion of the spectrum. That is, for those wavelengths, there is destructive interference. What is the thickness of the film? (Give your answer in nm.)arrow_forward8 In a double-slit experiment, the distance between slits is 0.50 mm and the slits are 2.0 m from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength 480 nm, and the other due to light of wavelength 600 nm. What is the separation on the screen between the third-order (m = - 3) bright fringes of the two interference patterns? (show the ray diagrams)arrow_forward(Question 44) Answer the following question step by step: In a double slit experiment, the distance between the slits is 0.15 mm and the screen is at a distance of 1.5 m. The third bright fringe (not counting the central one) forms at a distance of 9.49 mm from the center of the central fringe. Determine the wavelength of light used. Justify your answer.arrow_forward
- A student performs a double-slit interference experiment. The student records the fact that a third-order dark spot is located at an angle of 20.11 degrees for a given light source. The wavelength of light is then decreased by 40.0nm, and the student records the fact that the second-order dark spot is now located at an angle of 11.17 degrees. What is the slit separation?arrow_forwardRaise your hand and hold it flat. Think of the space between your index finger and your middle finger as one slit and think of the space between middle finger and ring finger as a second slit. (a) Consider the interference resulting from sending coherent visible light perpendicularly through thispair of openings. Compute an order-of-magnitude estimate for the angle between adjacent zones of constructive interference. (b) To make the angles in the interference pattern easy to measure with a plastic protractor, you should use an electromagnetic wave with frequency of what order of magnitude? (c) How is this wave classified on the electromagnetic spectrum?arrow_forwardquestion: "Laser light of wavelength 490 nm is sent against a grating with 750 gaps / mm. On a screen 2.0 m behind the grid you see a number of light points. a) How far from the central maximum does the first-order light maximum end up on the screen? b) How many bright spots do you see in total on the screen? (The screen is large enough to capture all the bright spots.)arrow_forward
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