\(\frac 13\)
\(\frac 14\)
\(\frac {1}{12}\)
\(\frac 12\)
In a face-centered cubic unit cell, each edge is shared by 4 adjacent unit cells. Therefore, if you consider the edge-centered octahedral void, only \(\frac 14^{th}\) of the void is contained within one unit cell. This is because each unit cell contributes \(\frac 14^{th}\) of the void, and when you sum up the contributions from all adjacent cells, you get the complete void.
So, the correct option is (B): \(\frac 14\)
A cubic solid is made up of two elements $X$ and $Y$ Atoms of $X$ are present on every alternate corner and one at the enter of cube $Y$ is at $\frac{1}{3} td$ of the total faces The empirical formula of the compound is
List-I | List-II | ||
(A) | Hexagonal | (I) | ∝ ≠ β ≠ γ ≠ 90° |
(B) | Orthorhombic | (II) | ∝ = γ = 90°, β ≠ 90° |
(C) | Triclinic | (III) | ∝ = β = 90°, γ = 120° |
(D) | Monoclinic | (IV) | ∝ = β = γ = 90° |
Solids are substances that are featured by a definite shape, volume, and high density. In the solid-state, the composed particles are arranged in several manners. Solid-state, in simple terms, means "no moving parts." Thus solid-state electronic devices are the ones inclusive of solid components that don’t change their position. Solid is a state of matter where the composed particles are arranged close to each other. The composed particles can be either atoms, molecules, or ions.
Based on the nature of the order that is present in the arrangement of their constituent particles solids can be divided into two types;