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Q2// To calculate the surface density of atoms on a particular plane in a crystal. Consider the body-centered cubic structure and the (110) plane shown in Figure 1.8a. Assume the atoms can be represented as hard spheres with the closest atoms touching each other. Assume the lattice constant is a = 5 Å. Figure 1.8b shows how the atoms are cut by the (110) plane. (а) (b)

Q2// To calculate the surface density of atoms on a particular plane in a crystal. Consider the body-centered cubic structure and the (110) plane shown in Figure 1.8a. Assume the atoms can be represented as hard spheres with the closest atoms touching each other. Assume the lattice constant is a = 5 Å. Figure 1.8b shows how the atoms are cut by the (110) plane. (а) (b)

Chemistry: Principles and Practice
Chemistry: Principles and Practice
3rd Edition
ISBN:9780534420123
Author:Daniel L. Reger, Scott R. Goode, David W. Ball, Edward Mercer
Publisher:Daniel L. Reger, Scott R. Goode, David W. Ball, Edward Mercer
Chapter11: Liquids And Solids
Section: Chapter Questions
Problem 11.72QE
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Q2// To calculate the surface density of atoms on a particular plane in a crystal. Consider the body-centered cubic structure and the (110) plane shown in Figure 1.8a. Assume the atoms can be represented as hard spheres with the closest atoms touching each other. Assume the lattice constant is a = 5 Å. Figure 1.8b shows how the atoms are cut by the (110) plane. a (а) (b)
Transcribed Image Text:Q2// To calculate the surface density of atoms on a particular plane in a crystal. Consider the body-centered cubic structure and the (110) plane shown in Figure 1.8a. Assume the atoms can be represented as hard spheres with the closest atoms touching each other. Assume the lattice constant is a = 5 Å. Figure 1.8b shows how the atoms are cut by the (110) plane. a (а) (b)
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