Chapter 4: Problem 2
Compare interference and diffraction.
Chapter 4: Problem 2
Compare interference and diffraction.
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Get started for free(a) Sodium vapor light averaging \(589 \mathrm{nm}\) in wavelength falls on a single slit of width \(7.50 \mu \mathrm{m}\). At what angle does it produces its second minimum? (b) What is the highest-order minimum produced?
A beam of light always spreads out. Why can a beam not be created with parallel rays to prevent spreading? Why can lenses, mirrors, or apertures not be used to correct the spreading?
A single slit of width 0.1 mm is illuminated by a mercury light of wavelength 576 nm. Find the intensity at a \(10^{\circ}\) angle to the axis in terms of the intensity of the central maximum.
Determine the intensities of two interference peaks other than the central peak in the central maximum of the diffraction, if possible, when a light of wavelength \(628 \mathrm{nm}\) is incident on a double slit of width \(500 \mathrm{nm}\) and separation \(1500 \mathrm{nm}\). Use the intensity of the central spot to be \(1 \mathrm{mW} / \mathrm{cm}^{2}\)
(a) Find the angle between the first minima for the two sodium vapor lines, which have wavelengths of 589.1 and \(589.6 \mathrm{nm},\) when they fall upon a single slit of width \(2.00 \mu \mathrm{m} .\) (b) What is the distance between these minima if the diffraction pattern falls on a screen \(1.00 \mathrm{m}\) from the slit? (c) Discuss the ease or difficulty of measuring such a distance.
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