A double slit is illuminated simultaneously with orange light of wavelength 620 nm and light of an unknown wavelength. The m = 4 bright fringe of the unknown wavelength overlaps the m = 3 bright orange fringe. What is the unknown wave- length?
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- Monochromatic light of wavelength 592 nm is incident on a single slit. The second-order diffraction minimum is at an angle of 7.10 ✕ 10−3 rad. What is the width of the slit?Monochromatic light of wavelength 475 nm from a distant source passes through a slit that is 0.0300 mm wide. In the resulting diffraction pattern, the intensity at the center of the central maximum (θ = 0∘) is 9.60×10−5 W/m^2 . a. What is the intensity at a point on the screen that corresponds to θ = 1.20∘.When coherent electromagnetic waves with wavelength λ = 120 µm are incident on a single slit of width a, the width of the central maximum on a tall screen 1.50 m from the slit is 90.0 cm. For the same slit and screen, for what wavelength of the incident waves is the width of the central maximum 180.0 cm, double the value when λ = 120 µm?
- Using monochromatic light, an interference pattern is generated on a screen 50.0 cm away from a double slit. The width of the slit is 12 μm. The third dark fringe is 6.0 cm from the center of the central maximum. What is the wavelength of the light used in nanometres?You illuminate a slit with a width of 78.1 µm with a light of wavelength 729 nm and observe the resulting diffraction pattern on a screen that is situated 2.27 m from the slit. What is the width w, in centimeters, of the pattern's central maximum? W = cmLight of wavelength λ = 610 nm and intensity I0 = 240 W/m2 passes through a slit of width w = 4.8 μm before hitting a screen L = 1.6 meters away. Part (a) Use the small-angle approximation to write an equation for the phase difference, β, between rays that pass through the very top and very bottom of the slit when the rays hit a point y = 46 mm above the central maximum. Part (b) Calculate this phase difference, in radians? Part (c) What is the intensity of the light, in watts per square meter, at this point?
- The intensity of the single-slit diffraction pattern at any angle 0 is given by 1 (0) = 1m (sing)². For light of wavelength 480 nm falling on a slit of width 3.5 µm, what is the value of a when 8 = 18°? 7.1 rad 0.31 rad 7.3 rad 2.3 rad 9.8 radLight of wavelength 530 nm passes through a slit of width 0.220 mm. (a) The width of the central maximum on a screen is 8.20 mm. How far is the screen from the slit? m (b) Determine the width of the first bright fringe to the side of the central maximum. mmA technician directs monochromatic light toward a single slit in an opaque barrier. The light has a wavelength of 515 nm and the slit is 0.180 mm wide. The light that passes through the slit creates a diffraction pattern on a screen, which is 1.25 m from the slit. a) How wide (in mm) is the central maximum (the central, bright fringe), as measured on the screen? (b) How wide (in mm) is either of the two first-order bright fringes, as measured on the screen?