1a. The graph above shows a plot of light intensity on a screen that is 3.20 m away from a barrier with a single narrow slit. Determine the position of the slit relative to the center of the screen.
1b. Calculate the ratio of the slit width to the wavelength of light, W/λ.
2. A diffraction grating has 4915 lines/cm. Light that contains all wavelengths between 445 and 637 nm shines on the grating. Calculate the width of the dark area between the first and second order spectra on a screen 4.3 m away.
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1a. Two narrow slits are illuminated by a laser with a wavelength of 544 nm. The interference pattern on a screen located x = 4.70 m away shows that the fourth-order bright fringe is located y = 6.20 cm away from the central bright fringe. Calculate the distance between the two slits. First you have to calculate the angle of the maximum. Then you can use the formula for bright fringes of double slits.1b. The screen is now moved 1.1...
-a laser (wavelength=633nm) shines through a single slit with a width of 0.100mm onto a screen 700 mm away from the slit. what is the distance on the screen between the first dark and the central maximum of the diffraction pattern? -a laser (wavelength = 633nm) shines through a double slit with a separation d of 0.250mm onto a screen 800mm away. What is the distance on the screen between the first bright and the central maximum? -what is the...
Part I Physics 8B Lab 8-Diffraction rev 4.0 Part I: Single-Slit Diffraction Here light shines on a single narrow slit of width a. The name may suggest only one wave passes through the slit, but that is misleading. The slit will be treated not as a single point source, but rather as having some finite size. So what you are studying is the interaction between all the waves that pass through this narrow opening. They will result in a diffraction...
Questions 1. In a single slit experiment, the distance between two dark fringes of the second order is 10 cm on a screen which is 1.5 m away. If the wavelength of the light is 650 nm, find the width of the slit A laser light of A- 633nm shines on a wire and diffraction pattern is found on a screen 1 m away. The distance between the first two bright fringes is 8 cm. Find the diameter on the...
Light shines through a single slit whose width is 5.6 × 10-4 m. A diffraction pattern is formed on a flat screen located 4.0 m away. The distance between the middle of the central bright fringe and the first dark fringe is 3.5 mm. What is the wavelength of the light?
Light shines through a single slit whose width is 5.5 × 10-4 m. A diffraction pattern is formed on a flat screen located 4.0 m away. The distance between the middle of the central bright fringe and the first dark fringe is 3.9 mm. What is the wavelength of the light?
Please use pdf scanner for answer. Please Be neat and clear. Only answer if sure of answer. Thanks! (: Violet light (wavelength 380 nm) falls on a narrow slit that produces a diffraction pattern on a screen 5.0 m away. The width of the central maximum is 3.7 mm. a.) How does this width change if the violet light is replaced with a red light (wavelength 690 nm)? b.) What is the width of the slit? c.) What is the...
Experiment 3 1. Student passes 633 nm laser light through a narrow slit and observe the diffraction pattern on a screen 7.00 m away. The distance on the screen between the centers of the first minima on either side of the central bright fringe is 35.0 mm. (a) How wide is the slit? (b) The intensity at the center of the pattern is lo. What is the intensity at a point on the screen 3.80 mm from the center of...
Light of wavelength 520 nm is incident upon a slit of width 0.50mm. The light from this single slit hits a screen that is 4.0m away. What is the ratio of the intensity of light at the first-order diffraction maximum and the intensity of the central diffraction maximum? (Hint: You can find the first-order diffraction maximum exactly between the first and second dark spots in the diffraction pattern.)
Monochromatic light of wavelength 500 nm is incident on a narrow slit. On a screen 2.01 m away, the distance between the second diffraction minimum and the central maximum is 1.85 cm. (a) Calculate the angle of diffraction ? of the second minimum. (b) Find the width of the slit.