Calculate the volume of the unit cell for fcc Pb given that its atomic radius is 0.175 nm.
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Answered by
7
if fcc edge length a= 2 x square root of 2 x r
edge length a = 2x square root of 2 x r(radius)
= 2 x 1.414 x 0.175
= 0.4949
volume = a^3
= 0.4949^3
= 0.121 nm^3
edge length a = 2x square root of 2 x r(radius)
= 2 x 1.414 x 0.175
= 0.4949
volume = a^3
= 0.4949^3
= 0.121 nm^3
Answered by
2
For fcc edge length (a) and Atomic radius (r) is related as
a = 2√2 × r
a = 2√2 × 0.175 nm
= 0.49 nm
Volume of cubic unit cell = a³
= (0.49)³
≈ 0.12 nm³
= 120 ų
a = 2√2 × r
a = 2√2 × 0.175 nm
= 0.49 nm
Volume of cubic unit cell = a³
= (0.49)³
≈ 0.12 nm³
= 120 ų
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