College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- A laser emitting light with a wavelength of 560 nm is directed at a single slit, producing an interference pattern on a screen that is 3.0 m away. The central maximum is 5.0 cm wide. a) Determine the width of the slit and the distance between adjacent maxima. b) What would the effect on this pattern be, if the width of the slit was smaller? If the screen was moved further away? If a larger wavelength of light was used? c) How would this interference pattern differ if the light was shone through a double slit? A diffraction grating?arrow_forwardA laser beam is normally incident on a single slit with width 0.620 mm. A diffraction pattern forms on a screen a distance 1.35 m beyond the slit. The distance between the positions of zero intensity on both sides of the central maximum is 2.18 mm. Calculate the wavelength of the light (in nm). nm Need Help? Read Itarrow_forwardLight with wavelength i passes through a narrow slit of width w and is seen on a screen which is located at a distance D in front of the slit. The first minimum of the diffraction pattern is at distance d from the middle of the central maximum. Calculate the wavelength of light if D=3.1 m, d=1 mm and w = VAD. Give your answer in nanometers. Answer: nm Next pagearrow_forward
- A light with wavelength λ = 565 nm falls on a pair of closely separated slits. The first dark fringe of the interference pattern is at an angle θ = 3.25 degrees from the central maximum. a) Solve for the numerical value of d in mm.arrow_forwardThe central bright fringe in a single-slit diffraction pattern from light of wavelength 518 nm is 2.00 cm wide on a screen that is 1.05 m from the slit. A) How wide is the slit? B) How wide are the first two bright fringes on either side of the central bright fringe?arrow_forwardWhat region is being pointed to by the arrow in this photo of a double slit diffraction pattern? O m=3 light region O m=3 dark region O m=2 light region O m=2 dark region m=2.5 dark region What is the distance from the central maximum (middle of the m=0 bright region) to the center of the m-4 dark spot for a double slit diffraction pattern with slit separation 2.3 millimeters coming from a light source of wavelength 516 nanometers seen on a screen located a distance 1.6 meters away from the slits? (give your answer in units of millimeters with one decimal place of precision) 0.2arrow_forward
- The figure shows two single-slit diffraction patterns. The distance between the slit and the viewing screen is the same in both cases. Which of the following could be true?A. The slits are the same for both; λ1 > λ2B. The slits are the same for both; λ2 > λ1C. The wavelengths are the same for both; a1 > a2D. The wavelengths are the same for both; a2 > a1arrow_forwardA student performs a double-slit experiment using two slits spaced 0.25 mm apart and located 3.0 m from ascreen. Infrared light with a wavelength of 1200 nm is used and film sensitive to infrared light is used as thescreen. What is the average distance between adjacent dark bands on the exposed film?arrow_forwardPart (a) What is the ratio of the slit width to the wavelength of the incident light? Part (b) What is the wavelength of the incident light, in nanometers?arrow_forward
- This question is regarding the experiment ’Diffraction and Interference of Light’. a) In a diffraction experiment for a given slit and a given slit-screen distance,would the distance between the dark fringes increase or decrease when a blue laser is replaced with a red laser? Use equations to argue why, in no more than two sentences (Hint: wavelength λblue = 470nm, λred = 700 b) Draw the pattern you observe for two slit interference. Mark clearly the diffraction and the interference parts of this pattern. c) How will the pattern change? When I change the distance between the slits?arrow_forwardIn a Young's double slit experiment the wavelength of light is ?λ, separation between the slits is ?a and the distance to the screen is ?D. Give an expression for the interference fringe width ?w on screen if ?≫?D≫a. For Greek letters such as ?λ use the text equivalent - e.g. "lambda" (without the quotes, e.f. for ??Dλ use D*lambda).arrow_forward
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