Chapter 12: Problem 95
Introduction of carbon into a metallic lattice generally results in a harder, less ductile substance with lower electrical and thermal conductivities. Explain why this might be so.
Chapter 12: Problem 95
Introduction of carbon into a metallic lattice generally results in a harder, less ductile substance with lower electrical and thermal conductivities. Explain why this might be so.
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Get started for freeExplain why "bands" may not be the most accurate description of bonding in a solid when the solid has nanoscale dimensions.
The coordination number for \(\mathrm{Mg}^{2+}\) ion is usually six. Assuming this assumption holds, determine the anion coordination number in the following compounds: (a) \(\mathrm{MgS}\), (b) \(\mathrm{MgF}_{2}\), (c) \(\mathrm{MgO}\).
GaAs and GaP \(\left(E_{\mathrm{g}}=2.26 \mathrm{eV}\right)\) make solid solutions that have the same crystal structure as the parent materials, with As and Prandomly distributed throughout the crystal. \(\mathrm{GaP}_{x}\) As \(_{1-x}\) exists for any value of \(x .\) If we assume that the band gap varies linearly with composition between \(x=0\) and \(x=1,\) estimate the band gap for \(\mathrm{GaP}_{0.5} \mathrm{As}_{0.5} .\) What wavelength of light does this correspond to?
Explain how the electron-sea model accounts for the high electrical and thermal conductivity of metals.
In their study of X-ray diffraction, William and Lawrence Bragg determined that the relationship among the wavelength of the radiation \((\lambda),\) the angle at which the radiation is diffracted \((\theta),\) and the distance between planes of atoms in the crystal that cause the diffraction \((d)\) is given by \(n \lambda=2 d \sin \theta .\) X-rays from a copper X-ray tube that have a wavelength of \(1.54 \AA\) are diffracted at an angle of 14.22 degrees by crystalline silicon. Using the Bragg equation, calculate the distance between the planes of atoms responsible for diffraction in this crystal, assuming \(n=1\) (first-order diffraction).
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