Home
Class 12
CHEMISTRY
In a unit cell, atoms (A) are present at...

In a unit cell, atoms `(A)` are present at all corner lattices, `(B)` are present at alternate faces and all edge centres. Atoms `(C)` are present at face centres left from `(B)` and one at each body diagonal at disntance of `1//4th` of body diagonal from corner.
Formula of given solid is

A

`0.58`

B

`0.25`

C

`0.48`

D

`0.86`

Text Solution

Verified by Experts

The correct Answer is:
A

There are `8` effective TVs out of which 4 are occpied (one at each body diagonal) and 4 effective Ovs such that one is ot filled (body centre). So out of `12(8 TVs + 4 "Ovs")`, only `7` are occpied `= 7/(12) = 0.58`
Promotional Banner

Similar Questions

Explore conceptually related problems

In a unit cell, atoms (A) are present at all corner lattices, (B) are present at alternate faces and all edge centres. Atoms (C) are present at face centres left from (B) and one at each body diagonal at disntance of 1//4th of body diagonal from corner. A tetrad axis is passed from the given unit cell and all the atoms touching the axis are removed. The possible formula of the compound left is

In a cubic, A atoms are present on alternative corners, B atoms are present on alternate faces, and C atoms are present on alternalte edges and body centred of the cube. The simplest formula of the compound is

A compound made up of elements A and B crystallizes in the cubic structures. Atoms A are present on the corners as well as face centres whereas atoms B are present on the edge centres centres as well as body centre. What is the formula of the compound? Draw the structure of its unit cell.

Calculate number of particles (atoms) present in body centred cube unit cell.

When atoms are placed at the corners of all 12 edges of a cube, the number of atoms present per unit cell is :

In a fcc arrangement, the corner atoms are A type and those at face centres are B type. What is the simplest formula of the compound ?

A compound made of particles A , B , and C forms ccp lattice. In the lattice, ions A occupy the lattice points and ions B and C occuphy the alternate TV_(s) . If all the ions along one of the body diagonals are removed, then formula of the compound is

A crystalline solid has A^- ions at the corners and face centres where as B^+ ions are at the body centre and edge centres of the unit cell. The simplest formula of the compound will be

Total volume of atoms present in face centred cubic unit cell of metal is ( r is atomic radius )

Total volume of atoms present in face centred cubic unit cell of metal is ( r is atomic radius )