Solid State
Number of atoms per unit cell in B.C.C. is:
CsBr crystallizes in a body-centered cubic lattice. The unit cell length is 436.6 pm. Given that the atomic mass of Cs = 133 and that of Br = 80 amu and Avogadro number being $$6.02\times 10^{23}$$ mol$$^{-1}$$, the density of CsBr is:
Denisty $$=\dfrac{Z\times M}{a^3 \times N_A} $$
Given $$Z=$$ two formula unit of CsBr in 1 cubic unit $$=$$ 2 and edge length, $$a= 436.6 \ pm=436.6\times 10^{-10}\ cm$$.
Molecular weight of $$CsBr = 133+80= 213$$ g/mol.
Upon substituting the values in the above density equation :
Density $$=\dfrac {2\times 213}{\left ( 436.6 \times 10^{-10} \right )^3 \times 6.022 \times 10^{23}} = 8.5 g/ cm^3$$
So the correct option is C.
Number of atoms per unit cell in B.C.C. is:
If a is the edge length, In BCC, the distance between two nearest atoms will be:
The radius of the largest sphere which fits properly at the centre of the edge of body centred cubic unit cell is:(Edge length is represented by '$$a$$')
An element has a body centered cubic (bcc) structure with a cell edge of $$288 pm$$. The atomic radius is
Body centred cubic lattice has a co-ordination number of:
An example of a body cube is:
The intermetallic compound $$LiAg$$ crystallizes in a cubic lattice in which both $$Li$$ and $$Ag$$ atoms have coordination numbers of $$8$$. To what crystal class does the unit cell belong?
Packing fraction in BCC lattice is
The low density of alkali metals is due to
What is the theoretical density of crystalline $$K$$?