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BCC Lattice Quiz

Created by

@KnowledgeableWilliamsite7713

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Questions and Answers

Question 2

The coordination number in a BCC lattice is 8

The coordination number in a BCC lattice is 6

The coordination number in a BCC lattice is 12 (correct)

The coordination number in a BCC lattice is 4

Question 1

The number of atoms per unit cell in a BCC lattice is 2 (correct)

The number of atoms per unit cell in a BCC lattice is 4

The number of atoms per unit cell in a BCC lattice is 8

The number of atoms per unit cell in a BCC lattice is 1

Question 3

The packing factor of a BCC lattice is 0.68

The packing factor of a BCC lattice is 0.74

The packing factor of a BCC lattice is 0.82 (correct)

The packing factor of a BCC lattice is 0.52

Question 1

The number of atoms per unit cell in a body centered cubic (BCC) lattice is 2. Signup and view all the answers

Question 2

The coordination number of a body centered cubic (BCC) lattice is 8. Signup and view all the answers

Question 3

The packing factor of a body centered cubic (BCC) lattice is approximately 0.68. Signup and view all the answers

Study Notes

Body Centered Cubic Lattice

A body-centered cubic (BCC) lattice consists of identical atoms with a radius of R.
In a BCC lattice, each unit cell has a total of 2 atoms: 8 atoms at the corners of the cube (each shared by 8 adjacent cells) and 1 atom at the center of the cube.

Number of Atoms per Unit Cell

There are 2 atoms per unit cell in a BCC lattice.

Coordination Number

The coordination number of a BCC lattice is 8, meaning each atom is in contact with 8 nearest neighboring atoms.

Packing Factor

The packing factor (PF) of a BCC lattice is 0.68, which is the ratio of the volume occupied by the atoms to the total volume of the unit cell.
PF = (Volume of atoms) / (Volume of unit cell) = (2 × (4/3) × π × R³) / (2 × R³) = 0.68

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Description

Test your knowledge of body centered cubic (BCC) lattices with this quiz! Learn how to calculate the number of atoms per unit cell, coordination number, and packing factor for identical atoms with radius R.