Home
Class 12
CHEMISTRY
Calculate the number of atoms in a cubic...

Calculate the number of atoms in a cubic based unit cell having one atome on each corner and two atoms on each body diagonal.

Text Solution

AI Generated Solution

To solve the problem of calculating the number of atoms in a cubic-based unit cell with one atom at each corner and two atoms on each body diagonal, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Contribution of Corner Atoms:** - In a cubic unit cell, there are 8 corners. - Each corner atom is shared by 8 adjacent unit cells. - Therefore, the contribution of one corner atom to the unit cell is \( \frac{1}{8} \). ...
Promotional Banner

Similar Questions

Explore conceptually related problems

Calculate the number of atoms in a cube based unit cell having one atom on each corner and two atoms on each body diagonal.

The number of atoms in a cubic based unit cell having one atom on each corner and two atoms on each body diagonal is

Calculate the number of atoms in a face centred cubic unit cell.

An element crystallizes into a structure which may be describes by a cubic type of unit cell having one atom on each corner of the cube and two atoms on one of its diagonals. If the volume of this unit cell is 24xx10^(-24)cm^(3) and density of element is 7.2g cm^(-3) . Calculate the number of atoms present in 200g of element.

An element crystallizes into a structure which may be describes by a cubic type of unit cell having one atom on each corner of the cube and two atoms on one of its diagonals. If the volume of this unit cell is 24xx10^(-24)cm^(3) and density of element is 7.2g cm^(-3) . Calculate the number of atoms present in 200g of element.

An element crystallizes into structure which may be described by a cube type of unit cell having one atom on each corner of the cube and two atoms on one of its diagonals. If the volume of this unit cell is 24 xx 10^(-24) cm^3 and density of the element is 7.2 g cm^(-3) , calculate the number of atoms present in 200 g of the element.

The number of atoms in a unit cell of a cubic crystal system is 2, the arrangement of atoms is

What is the number of atoms in a unit cell of a face-centred cubic crystal ?

What is the simplest formula of a solid whose unit cell has the atom A at each corner, the atom B at each face centre and a atom C at the body centre.