Calculate the packing efficiency of a metal crystal for body centred cubic structure
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★ Let take edge length or side of the cube = a,
Let take radius of each particles = r
The diagonal of a cube is always a√3
The relation between radius and edge a will
a√3 = 4r
divide by root 3 we get
a = 4r/√3
total number of atoms in body centered cubic
number of atoms at the corner = 8 x 1/8 = 1
number of atoms at the center = 1
total number of atoms = 2
The volume of the cubic unit cell = side3
= a3
= (4r/√3)3
The volume of the occupied space = (4/3)πr3
Let take radius of each particles = r
The diagonal of a cube is always a√3
The relation between radius and edge a will
a√3 = 4r
divide by root 3 we get
a = 4r/√3
total number of atoms in body centered cubic
number of atoms at the corner = 8 x 1/8 = 1
number of atoms at the center = 1
total number of atoms = 2
The volume of the cubic unit cell = side3
= a3
= (4r/√3)3
The volume of the occupied space = (4/3)πr3
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