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- Pls help me in 1,2 and 35:01 1 A * all 24% Answered: 1. If 580-n... bartleby.com = bartleby Q&A Sign in Science / Physics / Q&A Libr... /1. If 580-nm light f... 1. If 580-nm light falls on a slit 0.05... Question 1. If 580-nm light falls on a slit 0.05 mm wide, what is the full angular width of the central diffraction peak? 2. A single slit 1.0 mm wide is illuminated by 450-nm light. What is the width of the central maximum (in cm) in the diffraction pattern on a screen 7.0 m away? 3. Monochromatic light of wavelenth 655 nm falls on a slit. If the angle between the first bright fringes on either side of the central maximum os 32 degrees, estimate the slit width. Expert Answer1. Drive Kirchhoff's integral theorem for diffration. And writes its application to rectangular slit.
- 1. You will have the following options for slits, 100, 300, 600, and 1000 lines per millimeter. Which of these diffraction gratings will cause the most diffraction? a. 100 lines/mm b. 300 lines/mm c. 600 lines/mm d. 1000 lines/mm 2. Now consider the lines per millimeter constant (so keeping one diffraction grating). The available lasers have wavelengths of 405 (violet), 532 (green), and 635 (red) nanometers. Which color will diffract more? a. 405 nm (violet) b. 532 nm (green) c. 635 nm (red)Need help with this question. Thank you :)A laser is shone on two narrow slits, fully illuminating both slits, producing an interference pattern that looks like: Which of the following diagrams best represents the interference pattern if the left slit is covered up? 1. 2. 3. 4. Select one: а. 4. O b. 1. O c. 3. O d. 2.
- 20. DETAILS OBINPHYS8 9.P.001. ASK YOUR TEACHE ........................ Suppose a beam of red light from an He-Ne laser (2 = 633 nm) strikes a screen containing two narrow slits separated by 0.210 mm. The fringe pattern is projected on a white screen located 1.10m away. Find the distance in millimeters between adjacent bright areas near the center of the interference pattern that is produced. mm Submit Answer1. What condition is needed for Fraunhofer diffraction?a. The slit must be narrow enough that a substantial amount of diffraction can occur, but not so narrow that it acts as a single point source of waves.b. The light source must be monochromatic.c. The light source must be far enough from the slit that the rays reaching the slit are approximately parallel.d. All of the above.1.Explain how the aperture geometry relates to the diffraction pattern. 2.Predict how changing the wavelength or aperture size affects the diffraction pattern.
- 1. O -12 points SerPSE9 38.P.001.MI.FB. My Notes O Ask Your Teacher Light of wavelength 588.0 nm illuminates a slit of width 0.80 mm. (a) At what distance from the slit should a screen be placed if the first minimum in the diffraction pattern is to be 0.89 mm from the central maximum? m (b) Calculate the width of the central maximum. mm Need Help? Read It Master It 2. O -11 points SerPSE9 38.P.005. My Notes + Ask Your Teacher Coherent microwaves of wavelength 5.00 cm enter a tall, narrow window in a building otherwise essentially opaque to the microwaves. If the window is 45.0 cm wide, what is the distance from the central maximum to the first-order minimum along a wall 6.50 m from the window? cm Need Help? Read It 3. -/1 points SerPSE9 38.P.007.MI.FB. My Notes Ask Your Teacher A screen is placed 60.0 cm from a single slit, which is illuminated with light of wavelength 690 nm. If the distance between the first and third minima in the diffraction pattern is 3.10 mm, what is the width of…1. What is the implication of Huygen's Principle?2. How does diffraction occur in shadows? short answer only, please answer both.Activity: 7: What I Have Learned A. Direction: Solve the following problems. Show your complete solutions legibly and concisely in a separate sheet of paper. 1. A viewing screen is separated from a double-slit source by 1.3 meter. The distance between the two slits is 0.020 mm. The second-order bright fringe (m = 2) is 2.5 cm from the center line. (a) Determine the wavelength of the light and (b) Calculate the distance between adjacent bright fringes 2. A light source emits visible light of two wavelengths: A = 400 nm and A' = 500 nm. The source is used in a double-slit interference experiment in which L = 1,2 m and d = 0.030 mm. Find the separation between the third- order bright fringes.