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1. Light of wavelength 480nm falls on a single 0.5mm-wide slit and forms a diffraction pattern on a screen 2.3m away. Find the width of the central maximum on the screen.
2. Light of wavelength 480 nm falls normally on four slits. Each slit is 21m wide and is separated from the next by 6 1m.
(a) Find the angle from the center to the first point of zero intensity of the single–slit diffraction pattern on a distant screen.
(b) Find the angles of any bright interference maxima that lie inside the central diffraction maximum.
(c) Find the angular spread between the central interference maximum and the first interference minimum on either side of it.
(d) Sketch the intensity as a function of angle.
3. Light of wavelength 480 nm in air falls on two slits apart. The slits are immersed in water, as is a viewing screen 40.0 cm away. How far apart are the fringes on the screen?
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4. Light of wavelength 480 nm in vacuum is incident on a diffraction grating that has a slit separation of 5.0× 10^-6m. the distance between the grating and the viewing screen is 0.15m. a diffraction pattern I’d produced on the screen that consists of a central bright fringe and higher order bright fringes.
a. determine the distance y from the central bright fringe to the second order bright fringe.
b. If the entire apparatus is submerged in water n =1.33, what is the distance y?
5. In a double-slit experiment, the third-order maximum for light of wavelength 480 nm is located 16 mm from the central bright spot on a screen 1.6 m from the slits. Light of wavelength 650 nm is then projected through the same slits. How far from the central bright spot will the second-order maximum of this light be located?
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