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Question
Lead sulphide has a face-centered cubic crystal structure. If the edge length of the unit cell of lead sulphide is 495 pm, calculate the density of the crystal.
(at. wt. of Pb = 207, S = 32)
Sum
Solution
`rho = ("Z" xx "M")/("N"_0"a"^3)`
a = 495 × 10-10 cm
M = 207 + 32 = 239 U
N0 = 6.022 × 1023
Z = 4
`rho = (4 xx 239)/(6.022 xx 10^23 xx (4.95)^3 xx 10^-24)`
`= (4 xx 2390)/(6.022 xx (4.95)^3)`
`= (4 xx 2390)/(6.022 xx 121.29)`
`= 7560/730.41`
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