Exam 36: Diffraction

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The widths of the lines produced by monochromatic light falling on a diffraction grating can be reduced by:

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B

A diffraction grating just resolves the wavelengths 400.0 nm and 400.1 nm in first order. The number of slits in the grating is:

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D

No fringes are seen in a single-slit diffraction pattern if:

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C

Sound differs from light in that sound:

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Light of wavelength λ\lambda is normally incident on a diffraction grating G. On the screen S, the central line is at P and the first order line is at Q, as shown. The distance between adjacent slits in the grating is:  Light of wavelength \lambda  is normally incident on a diffraction grating G. On the screen S, the central line is at P and the first order line is at Q, as shown. The distance between adjacent slits in the grating is:

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An x-ray beam of wavelength 3 *10-11 m is incident on a calcite crystal of lattice spacing 0.3 nm. The smallest angle between crystal planes and the x-ray beam which will result in constructive interference is:

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If we increase the wavelength of the light used to form a double-slit diffraction pattern:

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A plane wave with a wavelength of 500 nm is incident normally on a single slit with a width of 5.0*10-6 m. Consider waves that reach a point on a far-away screen such that rays from the slit make an angle of 1.0 °\degree with the normal. The difference in phase for waves from the top and bottom of the slit is:

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The resolving power R of a grating can have units:

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In a single-slit diffraction pattern, the central maximum is about twice as wide as the other maxima. This is because:

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Two wavelengths, 800 nm and 600 nm, are used separately in single-slit diffraction experiments. The diagram shows the intensities on a far-away viewing screen as function of the angle made by the rays with the straight-ahead direction. If both wavelengths are then used simultaneously, which point corresponds to the smallest angle at which the light on the screen is purely 800-nm light? Two wavelengths, 800 nm and 600 nm, are used separately in single-slit diffraction experiments. The diagram shows the intensities on a far-away viewing screen as function of the angle made by the rays with the straight-ahead direction. If both wavelengths are then used simultaneously, which point corresponds to the smallest angle at which the light on the screen is purely 800-nm light?

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The intensity of the single-slit diffraction pattern at any angle θ is given by . For light of wavelength 480 nm falling on a slit of width 3.5 µm, what is the value of α when θ = 18°?

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X rays are:

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What is the minimum number of slits required in a diffraction grating to just resolve light with wavelengths of 471.0 nm and 471.6 nm?

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A light spectrum is formed on a screen using a diffraction grating. The entire apparatus (source, grating and screen) is now immersed in a liquid of index 1.33. As a result, the pattern on the screen:

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Consider a single-slit diffraction pattern caused by a slit of width a. There is a minimum at sin θ\theta equal to:

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A parallel beam of monochromatic light is incident on a slit of width 2 cm. The light passing through the slit falls on a screen 2 m away. As the slit width is decreased:

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Light of wavelength 550 nm is incident on a diffraction grating that is 1 cm wide and has 1000 slits. What is the half-width of the m = 1 line?

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A beam of x-rays of wavelength 0.20 nm is diffracted by a set of planes in a crystal whose separation is 3.1 *10-8 cm. The smallest angle between the beam and the crystal planes for which a reflection occurs is:

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If white light is incident on a diffraction grating:

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