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Byju's Answer
Standard XII
Chemistry
Crystal Lattice and Unit Cell
Caesium bromi...
Question
Caesium bromide has
C
s
C
l
structure
(
B
C
C
type of lattice
)
. Its density is
4.49
g
m
.
c
c
. Calculate the side of the unit cell.
[
Molar mass of
C
s
=
132.09
g
/
m
o
l
]
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Solution
For
b
c
c
,
z
=
2
&
M
=
132.09
+
80
=
212
g
m
o
l
−
1
S
=
4.49
g
/
c
c
∴
a
3
=
Z
×
M
S
×
N
A
=
2
×
212
4.49
×
6.022
×
10
23
∴
a
3
=
1.568
×
10
−
22
=
0.1568
×
10
−
21
∴
a
=
0.539
×
10
−
7
m
∴
Side of the unit cell
=
0.539
×
10
−
7
m
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Similar questions
Q.
C
s
l
lattice has structure of two interpenetrating simple cubic structure, the icons being at the centre of lattice of
C
s
+
ions. The unit cell side length
=
4.562
˚
A
. Calculate density
(
C
a
=
132.9
,
I
=
126
)
:
Q.
C
s
C
l
crystals are formed by bcc crystal lattice where
C
l
−
occupies the corners and
C
s
+
occupies the centre of the cube.
The density of crystalline
C
s
C
l
is
4
g
/
c
c
. The effective volume occupied by a single
C
s
C
l
ion pair in the crystal is
[Molar mass of
C
s
C
l
=
168
g
m
o
l
−
1
Q.
Lithium has a bcc structure. Its density is
530
kg m
−
3
and its atomic mass is
6.94
g mol
−
1
. Calculate the edge length of a unit cell of Lithium metal.
N
A
=
6.02
×
10
23
mol
−
1
Q.
An element exists in bcc lattice with a cell edge of
300
p
m
. Calculate the molar mass if density of the unit cell is
7
g
/
/
c
m
3
.
Take
N
A
=
6
×
10
23
Q.
The density of metal which crystallise in
b
c
c
lattice with unit cell edge length
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pm and molar mass
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−
1
will be:
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