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Byju's Answer
Standard XII
Chemistry
Density
The face-cent...
Question
The face-centered unit cell of nickel has an edge length of
352.39
p
m
. The density of nickel is
8.9
g
c
m
−
3
. Calculate the value of Avogadro's number. The atomic mass of nickel is
58.7
and
1
p
m
is equal to
10
−
10
c
m
.
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Solution
a
=
352.39
p
m
ρ
=
8.9
g
/
c
m
3
,
M
A
=
58.7
,
N
A
=
?
,
Z
=
4
FCC
ρ
=
Z
×
M
A
N
A
×
a
3
8.9
=
4
×
58.7
N
A
×
43.76
×
10
−
24
⇒
N
A
=
6.0287
×
10
23
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Similar questions
Q.
The unit cell of nickel is a face-centered cube. The length of its side is
0.352
n
m
. Calculate the atomic radius of nickel.
Q.
Nickel crystallizes in a face-centered cubic structure. If its density is
8.9
g cm
−
3
, then c
alculate the edge length (in
˚
A
) of the unit cell.
Q.
The metal nickel crystallizes in a face centred cubic structure. Its density is
8.9
g cm
3
. Calculate (a) the length of the edge of the unit cell and (b) the radius of the nickel atom (in angstrom).
[Given that the atomic weight of Ni is
58.89
amu.]
Q.
The unit cell of nickel is an fcc lattice. The length its side is 0.352 nm. Calculate the atomic radius of nickel.
Q.
Nickel crystallizes in a face-centered cubic structure, its density is
8.9
g cm
−
3
.
Calculate the radius (in
˚
A
) of the nickel atom.
[Given that the atomic weight of Ni is
58.89
amu.]
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