Home
Class 12
CHEMISTRY
In the fcc arrangement of A and B atoms ...

In the fcc arrangement of `A` and `B` atoms whose `A` atoms are at corners of the unit cell and `B` are at the face centres one of the `A` atom is missing from one corner in each unit cell. What is the simplest formula of the compound?

Text Solution

Verified by Experts

The correct Answer is:
`A_(7)B_(24)`

Corners share `= 7 xx (1)/(8) = (7)/(8)`
Face centre share `= 6 xx (1)/(2) = 3`
Formula: `A_(7//8)B_(3)` or `A_(7)B_(24)`.
Promotional Banner

Topper's Solved these Questions

  • SOLID STATE

    CENGAGE CHEMISTRY|Exercise Ex 1.1 (Objective)|19 Videos
  • SOLID STATE

    CENGAGE CHEMISTRY|Exercise Ex 1.2 (Subjective)|2 Videos
  • SOLID STATE

    CENGAGE CHEMISTRY|Exercise Exercises (Archives ) Subjective|9 Videos
  • REDUCTION AND OXIDATION REACTION OF ORGANIC COMPOUNDS

    CENGAGE CHEMISTRY|Exercise SUBJECTIVE TYPE|3 Videos
  • SOLUTIONS

    CENGAGE CHEMISTRY|Exercise Ex 2.3 (Objective)|9 Videos

Similar Questions

Explore conceptually related problems

In a face centred cubic arrangement of A and B atoms whose A atoms are at the corner of the unit cell and B atoms at the face centres. Once of the A atom is missing from one corner in unit cell. The simplest formula of compound is

In a f.c.c. arrangement of A and B atoms, where A atoms are at the corners of the unit cell and B atoms at the face - centres, one of the A atom is missing from one corner in each unit cell. The formula of compound is :

In a face centered cubic arrangement of A and B atoms whose A atoms are at the corner of the unit cell and B atoms at the face centers. One of the B atoms missing from one of the face in unit cell. The simplest formula of compounding is:

In a fcc arrangement of A and B atoms, where A atoms are at the Corners of the unit cell, B atoms at the face centers, two atoms are missing from two corners in each unit cell, then the simplest formula of the compound is

In fcc arrangement of A and B atoms, where A atoms are at corners of the unit cell, B atoms at the face - centers, one of the atoms are missing from the corner in each unit cell then find the percentage of void space in the unit cell.