A laser beam is incident on two slits with separation d = 0.048 mm. A screen is placed L = 2.4 m from the slits. The wavelength of the laser light is λ = 4750 Å. θ1 and θ2 are the angles to the first and second bright fringes above the center of the screen. Solve for the numerical value of y, the distance between the two bright fringes on the screen, in meters. y =?
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A laser beam is incident on two slits with separation d = 0.048 mm. A screen is placed L = 2.4 m from the slits. The wavelength of the laser light is λ = 4750 Å. θ1 and θ2 are the angles to the first and second bright fringes above the center of the screen.
Solve for the numerical value of y, the distance between the two bright fringes on the screen, in meters.
y =?
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- A laser beam is incident on two slits with separation d = 0.026 mm. A screen is placed L = 2.2 m from the slits. The wavelength of the laser light is λ = 3250 Å. θ1 and θ2 are the angles to the first and second bright fringes above the center of the screen. a) Express the distance between the two bright fringes on the screen, y, in terms of θ1 , θ2, and L . b) Solve for the numerical value of y in meters.The figure shows light of wavelength λ incident at angle φ on a reflection grating of spacing d. We want to find the angles θm at which constructive interference occurs. a. The figure shows paths 1 and 2 along which two waves travel and interfere. Find an expression for the path-length difference ∆r = r2 − r1. b. Show that the zeroth-order diffraction is simply a “reflection.” That is θo = φ. c. Light of wavelength 500 nm is incident at φ = 40o on a reflection grating having 700 reflection lines/mm. Find all angles θm at which light is diffracted. Negative values of θm are interpreted as an angle left of the vertical. d. Draw a picture showing a single 500 nm light ray incident at θm = 40o and showing all the diffracted waves at the correct angles.A laser beam is incident on two slits with separation d = 0.026 mm. A screen is placed L = 3.2 m from the slits. The wavelength of the laser light is λ = 5750 Å. θ1 and θ2 are the angles to the first and second bright fringes above the center of the screen. Part (a) Express sin(θ1) in terms of d and λ. Part (b) Express sin(θ2) in terms of d and λ. Part (c) Express the distance between the two bright fringes on the screen, y, in terms of θ1, θ2 and L. Part (d) Solve for the numerical value of y in meters.
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