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Monochromatic light of wavelength is incident on a pair of slits separated by 2.65 x 10-4 m and forms an interference pattern on a screen placed 1.50 m from the slits. The first-order bright fringe is at a position y bright = 4.60 mm measured from the center of the central maximum. From this information, we wish to predict where the fringe for n = 50 would be located. (a) Assuming the fringes are laid out linearly along the screen, find the position of the n = 50 fringe by multiplying the position of the n = 1 fringe by 50.0. m (b) Find the tangent of the angle the first-order bright fringe makes with respect to the line extending from the point midway between the slits to the center of the central maximum. (c) Using the result of part (b) and dsin bright = mà, calculate the wavelength of the light. nm

Monochromatic light of wavelength is incident on a pair of slits separated by 2.65 x 10-4 m and forms an interference pattern on a screen placed 1.50 m from the slits. The first-order bright fringe is at a position y bright = 4.60 mm measured from the center of the central maximum. From this information, we wish to predict where the fringe for n = 50 would be located. (a) Assuming the fringes are laid out linearly along the screen, find the position of the n = 50 fringe by multiplying the position of the n = 1 fringe by 50.0. m (b) Find the tangent of the angle the first-order bright fringe makes with respect to the line extending from the point midway between the slits to the center of the central maximum. (c) Using the result of part (b) and dsin bright = mà, calculate the wavelength of the light. nm

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Monochromatic light of wavelength is incident on a pair of slits separated by 2.65 x 10-4 m and forms an interference pattern on a screen placed 1.50 m from the slits. The first-order bright fringe is at a position y bright 4.60 mm measured from the center of the central maximum. From this information, we wish to predict where the fringe for n = 50 would be located. (a) Assuming the fringes are laid out linearly along the screen, find the position of the n = 50 fringe by multiplying the position of the n = 1 fringe by 50.0. m = (b) Find the tangent of the angle the first-order bright fringe makes with respect to the line extending from the point midway between the slits to the center of the central maximum. (c) Using the result of part (b) and dsin bright nm = mλ, calculate the wavelength of the light. (d) Compute the angle for the 50th-order bright fringe from dsine bright = mλ. O (e) Find the position of the 50th-order bright fringe on the screen from y bright m = Ltane bright
Transcribed Image Text:Monochromatic light of wavelength is incident on a pair of slits separated by 2.65 x 10-4 m and forms an interference pattern on a screen placed 1.50 m from the slits. The first-order bright fringe is at a position y bright 4.60 mm measured from the center of the central maximum. From this information, we wish to predict where the fringe for n = 50 would be located. (a) Assuming the fringes are laid out linearly along the screen, find the position of the n = 50 fringe by multiplying the position of the n = 1 fringe by 50.0. m = (b) Find the tangent of the angle the first-order bright fringe makes with respect to the line extending from the point midway between the slits to the center of the central maximum. (c) Using the result of part (b) and dsin bright nm = mλ, calculate the wavelength of the light. (d) Compute the angle for the 50th-order bright fringe from dsine bright = mλ. O (e) Find the position of the 50th-order bright fringe on the screen from y bright m = Ltane bright
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