Lattice constant of cu is 0.38nm then the distance between the plane (110) is
OptionA) 0.376nm
OptionB)0.27nm
optionC)0.17nm
OptionD)0.576nm
Answers
Answer:
(b) the interplanar spacing of {110} planes. ... ( a) The answer can be found by looking at a unit cell of Cu (FCC). ... Determine the lattice parameter and look at the unit cell occupation.
Hope it helps to u.....
Answer: Option B) 0.27nm
Concept: The distance between planes in FCC structure is given by
dhkl = a/[(h^2)+(k^2)+(l^2)]^0.5
where a = lattice constant
hkl = plane(hkl)
Given: Lattice constant of cu is 0.38nm
Plane(110) ( h=1 k=1 l=0 )
To find: The distance between the plane (110)
Step by step explanation:
Lattice constant of cu is 0.38nm
Cu has Face centered cubic (FCC) structure
For FCC structure distance between planes is given by
dhkl = a/[(h^2)+(k^2)+(l^2)]^0.5
The distance between the plane (110) is given by
d(110) = a/[(h^2)+(k^2)+(l^2)]^0.5
d(110) = 0.38/[(1^2)+(1^2)+(0^2)]^0.5
d(110) = 0.38/[(1)+(1)+(0)]^0.5
d(110) = 0.38/[2]^0.5
d(110) = 0.27nm
Answer: The distance between the plane (110) is 0.27nm
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