3. Determine the diameter of an atom, in terms of r, that fits inside the simple cubic structure. Take r to be the radius of the corner atoms. 4. Lithium bromide crystalizes as shown (right). If the density of LiBr is 3.464 g/mL, calculate the Li-Br distance in the crystal structure. 5. The structure below shows anions (dark circles) in a simple cubic array with cations (white circles) in alternating body centers. One unit cell is shown. Complete the following table for one unit cell to determine the ratio of cations to anions. Cation Anion Corners Faces Edges Internal TOTAL ION PER CELL 6. Taking one of the corners to be the origin, give the lattice points for the face centered cu € unit cell expressed as fractions of the unit cell dimensions (x, y, z).

Chemistry
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ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
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3. Determine the diameter of an atom, in terms of r, that fits inside the
simple cubic structure. Take r to be the radius of the corner atoms.
4. Lithium bromide crystalizes as shown (right). If the density of LiBr is
3.464 g/mL, calculate the Li-Br distance in the crystal structure.
5.
The structure below shows anions (dark circles) in a simple cubic array
with cations (white circles) in alternating body centers. One unit cell is
shown. Complete the following table for one unit cell to determine the
ratio of cations to anions.
Cation
Anion
Corners Faces
Edges Internal
TOTAL ION PER
CELL
6. Taking one of the corners to be the origin, give the lattice points for the face centered cu €
unit cell expressed as fractions of the unit cell dimensions (x, y, z).
Transcribed Image Text:3. Determine the diameter of an atom, in terms of r, that fits inside the simple cubic structure. Take r to be the radius of the corner atoms. 4. Lithium bromide crystalizes as shown (right). If the density of LiBr is 3.464 g/mL, calculate the Li-Br distance in the crystal structure. 5. The structure below shows anions (dark circles) in a simple cubic array with cations (white circles) in alternating body centers. One unit cell is shown. Complete the following table for one unit cell to determine the ratio of cations to anions. Cation Anion Corners Faces Edges Internal TOTAL ION PER CELL 6. Taking one of the corners to be the origin, give the lattice points for the face centered cu € unit cell expressed as fractions of the unit cell dimensions (x, y, z).
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