what fraction of edge length occupied by the particles in BCC
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Given:
BCC structure
To find:
The fraction of edge length occupied by the particles in BCC.
Solution:
- We know that, in BCC structure, the atoms at the body diagonal touch each other.
- Therefore, So, √3a = 4r
- So, r/a = √3 / 4
- Now, in an edge length, 2r distance is covered radius and thus, the remaining distance is a−2r which is uncovered.
- This implies, Fraction of uncovered edge = (a−2r) / a
= a ( 1 - 2(√3 / 4) / a
= 0.136
- Therefore, the fraction of edge length occupied will be -
= 1 - 0.136
= 0.864
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