Home
Class 12
CHEMISTRY
A solid is formed and it has three types...

A solid is formed and it has three types of atoms X, Y and Z, X forms a fcc lattice with Y atoms occupying all tetrahedral voids and Z atoms occupying half of octahedral voids. The formula of solid is :-

A

`X_(2)Y_(4)Z`

B

`XY_(2)Z_(4)`

C

`X_(4)Y_(2)Z`

D

`X_(4)YZ_(2)`

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Topper's Solved these Questions

  • SOLID STATE

    MOTION|Exercise Exercise - 2 (Level-I) (Structure of Ionic compounds, radius ratio rule )|18 Videos

  • SOLID STATE

    MOTION|Exercise Exercise - 2 (Level-I) (Defects in solids & property of solids )|4 Videos

  • SOLID STATE

    MOTION|Exercise Exercise - 2 (Level-I) (Types of cubic unit cell SCC, BCC, FCC )|11 Videos

  • Salt Analysis

    MOTION|Exercise Exercise - 4 Level-II|22 Videos

  • SURFACE CHEMISTRY

    MOTION|Exercise Exercise - 3 (Level-II)|12 Videos

Similar Questions

Explore conceptually related problems

A solid is formed by three elements X,Y and Z, X atoms form a fcc lattice with Y atoms occupying all tetrahedral voids. Z atoms occupying half the octahedral voids. The formula of the solids is :

Atoms A present in ccp lattice atoms B occupied tetrahedral voids and atoms C present in octahderal voids. The formula of compound is

A forms ccp lattice B occupy half of the octahedral voids and O occupy all the tetrahedral voids. Calculate formula-

In a structure, A atoms have fcc arrangement B atoms occupy all the tetrahedral sites and C atoms occupy half the octahedral sites. The formula of the compound is

A solid is composed of three types of atoms A, B and C. A form cubic close packing, 'B' occupy all octahedral voids and C is alternate tetrahedral voids. What is the coordination number of A 4

In a hypothetical solid, C atoms are found to form cubical close-packed lattice. A atoms occupy all tetrahedral voids and B atoms occupy all octahedrals voids. A and B atoms are of appropriate size, so that there is no distortion in the ccp lattice of C atoms. Now if a plane as shown in the following figure is cut, then the cross section of this plane will look like