Draw each plane in the x, y, and z axes on its own, with full labels for the given dimensions on each. b. Draw the unit cell to scale (i.e., proportional to the given dimensions). Label the axial lengths and axial angles with full names. c. Find out which crystal system the unit cell is part of.

Draw each plane in the x, y, and z axes on its own, with full labels for the given dimensions on each. b. Draw the unit cell to scale (i.e., proportional to the given dimensions). Label the axial lengths and axial angles with full names. c. Find out which crystal system the unit cell is part of.

Physical Chemistry

2nd Edition

ISBN:9781133958437

Author:Ball, David W. (david Warren), BAER, Tomas

Publisher:Ball, David W. (david Warren), BAER, Tomas

Chapter21: The Solid State: Crystals

Section: Chapter Questions

Problem 21.36E: The first two signals from a powdered sample has X rays (=1.47742A) diffracted at angles of 13.48...

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Concept explainers

Crystal Lattices and Unit Cell

Consider a crystal. The regular and repeating pattern of constituent particles is the most distinguishing feature of crystalline solids. A crystal lattice is formed when these particles are replaced with representative points. The three-dimensional arrangement of constituent particles is known as a crystal lattice. Unit cell is that the smallest portion of a space lattice which when repeated in several directions, generate the whole lattice. Unit cell is a building block of a lattice. It is the smallest unit of cell.

Question

a. Draw each plane in the x, y, and z axes on its own, with full labels for the given dimensions on each.

b. Draw the unit cell to scale (i.e., proportional to the given dimensions). Label the axial lengths and axial angles with full names.

c. Find out which crystal system the unit cell is part of.

3.54 The accompanying figure shows three different
crystallographic planes for a unit cell of some
hypothetical metal. The circles represent atoms.
k0.30 nm>
0.25 nm
0.20 nm
(110)
(101)
(011)
0.39 nm-
0.32 nm
F0.36 nm-

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