Chapter 4: Problem 13
Crystal lattices can be examined with X-rays but not UV. Why?
Chapter 4: Problem 13
Crystal lattices can be examined with X-rays but not UV. Why?
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Get started for freeThe analysis shown below also applies to diffraction gratings with lines separated by a distance \(d .\) What is the distance between fringes produced by a diffraction grating having 125 lines per centimeter for 600 -nm light, if the screen is \(1.50 \mathrm{m}\) away? (Hint: The distance between adjacent fringes is \(\Delta y=x \lambda / d, \quad\) assuming the slit separation \(d\) is comparable to \(\lambda_{-}\) )
A single slit of width \(3.0 \mu \mathrm{m}\) is illuminated by a sodium yellow light of wavelength \(589 \mathrm{nm}\). Find the intensity at a \(15^{\circ}\) angle to the axis in terms of the intensity of the central maximum.
Shown below is the central part of the interference pattern for a pure wavelength of red light projected onto a double slit. The pattern is actually a combination of singleand double-slit interference. Note that the bright spots are evenly spaced. Is this a double-or single-slit characteristic? Note that some of the bright spots are dim on either side of the center. Is this a single-or double-slit characteristic? Which is smaller, the slit width or the separation between slits? Explain your responses
(a) What is the minimum angular spread of a 633 -nm wavelength He-Ne laser beam that is originally \(1.00 \mathrm{mm}\) in diameter? (b) If this laser is aimed at a mountain cliff 15.0 km away, how big will the illuminated spot be? (c) How big a spot would be illuminated on the moon, neglecting atmospheric effects? (This might be done to hit a corner reflector to measure the round- trip time and, hence, distance.)
Two lamps producing light of wavelength 589 nm are fixed \(1.0 \mathrm{m}\) apart on a wooden plank. What is the maximum distance an observer can be and still resolve the lamps as two separate sources of light, if the resolution is affected solely by the diffraction of light entering the eye? Assume light enters the eye through a pupil of diameter \(4.5 \mathrm{mm}\).
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