Chapter 21: Problem 5
In ionic materials, how does the size of the component ions affect the extent of electronic polarization?
Chapter 21: Problem 5
In ionic materials, how does the size of the component ions affect the extent of electronic polarization?
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Get started for freeBriefly explain how reflection losses of transparent materials are minimized by thin surface coatings.
At the end of Section \(21.14\) it was noted that the intensity of light absorbed while passing through a \(16-\mathrm{km}\) length of optical fiber glass is equivalent to the light intensity absorbed through a \(25-\mathrm{mm}\) thickness of ordinary window glass. Calculate the absorption coefficient \(\beta\) of the optical fiber glass if the value of \(\beta\) for the window glass is \(10^{-4} \mathrm{~mm}^{-1}\).
Compute the velocity of light in diamond, which has a dielectric constant \(\epsilon_{r}\) of \(5.5\) (at frequencies within the visible range) and a magnetic susceptibility of \(-2.17 \times 10^{-5}\)
Using the data in Table \(21.1\), estimate the dielectric constants for silica glass (fused silica), soda-lime glass, polytetrafluoroethylene, polyethylene, and polystyrene, and compare these values with those cited in the following table. Briefly explain any discrepancies. \begin{tabular}{lc} \hline Material & Dielectric Constant (1 MHz) \\ \hline Silica glass & \(3.8\) \\ \hline Soda-lime glass & \(6.9\) \\ \hline Polytetrafluoroethylene & \(2.1\) \\ \hline Polyethylene & \(2.3\) \\ \hline Polystyrene & \(2.6\) \\ \hline \end{tabular}
The transmissivity \(T\) of a transparent material \(15 \mathrm{~mm}\) thick to normally incident light is \(0.80\). If the index of refraction of this material is \(1.5\), compute the thickness of material that yields a transmissivity of \(0.70\). All reflection losses should be considered.
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