Light of wavelength λ = 545 nm passes through a single slit of width w = 3.1 µm and illuminates a screen L = 1.4 m away a) What is the maximum number of dark fringes nfringes of light could this setup produce on the screen? b) What is the width y, in meters, of the bright central maximum on the screen?
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- The first two dark fringes on the same side of the central maximum in a single-slit diffraction pattern are 1.0 cm apart (center to center). The wavelength of the light is 530 nm and the screen where the pattern is formed is 2.5 m from the slit. What is the slit width?Due to the wave nature of light shines on a single slit will produce a diffraction pattern. Green light 505nm is shined on a slit with width 0.490nm. a) find the width of the central maximum located 1.50 m from the slit in mm b) what is the width of the first order fringe in mmAnswer for B only
- b) In a Young’s double-slit experiment, the slit separation and slit-screen distances are0.024 cm and 1.8 m, respectively. In the experiment, a seventh-order dark fringeoccurred at a distance of 3.5 cm from the central maximum. Calculate the:i) wavelength of light used,ii) distance between adjacent fringes, andiii) diffraction angle of the seventh-order dark fringe.Given a double slit set up with a spacing of 5.74*10-6m and the light has a wavelength of 618 nm: How far from the central maximum is the third dark fringe (m=2) when the distance between the slits and the screen is 5.00 meters? a) 1.40m b) 2.03m c) 1.30m d) 1.10m (Hint: answer is a)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.
- The 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?A single slit of width 4.50 x 10 ºm produces a first-order dark fringe at some angle. If the width of the slit is now changed to 3.08 × 10-ºm, a second-order dark fringe is found at three times the previous angle. What is the wavelength of the light?In a double-slit experiment coherent light of wavelength 652 nm is incident upon two slits that are separated by 0.425 mm. The fringe pattern is viewed on a screen that is 1.69 m away. What is the distance on the screen between the first-order and second-order bright fringes? Give your answer in cm.
- When the double slits are a great distance from the screen in a double-slit setup, it can be shown that the position of the mth bright fringe from the central maximum fringe is given by the equation y(m) = (m?L)/d . Calculate the wavelength of light (in nm) that produces fringes that are 7.52 mm apart on a screen 7.39 m from double slits separated by 0.120 mma) At what angle is the first minimum for 550-nm light falling on a single slit of width 1.00 um? When i solve the question, there is no way i get the answer to be 33.4 deg. rather i get the sin-1 (0.55) = 0.58. IS the final answer wrong in the bartley and the test book or am i wrong?