Chapter 21: Problem 4
Briefly explain why metals are opaque to electromagnetic radiation having photon energies within the visible region of the spectrum.
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Chapter 21: Problem 4
Briefly explain why metals are opaque to electromagnetic radiation having photon energies within the visible region of the spectrum.
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The index of refraction of corundum \(\left(\mathrm{Al}_{2} \mathrm{O}_{3}\right)\) is anisotropic. Suppose that visible light is passing from one grain to another of different crystallographic orientation and at normal incidence to the grain boundary. Calculate the reflectivity at the boundary if the indices of refraction for the two grains are \(1.757\) and \(1.779\) in the direction of light propagation.
The indices of refraction of fused silica and a soda-lime glass within the visible spectrum are \(1.458\) and \(1.51\), respectively. For each of these materials determine the fraction of the relative dielectric constant at \(60 \mathrm{~Hz}\) that is due to electronic polarization, using the data of Table 18.5. Neglect any orientation polarization effects. \(21.9\) Using the data in Table 21.1, estimate the dielectric constants for borosilicate glass,
Distinguish between materials that are opaque, translucent, and transparent in terms of their appearance and light transmittance.
Briefly explain how reflection losses of transparent materials are minimized by thin surface coatings.
Briefly explain why the magnitude of the absorption coefficient ( \(\beta\) in Equation \(21.18\) ) depends on the radiation wavelength.
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