Voids and types of voids –
Voids are a technical term that refers to the spaces between constituent particles. Voids in solid states mean the presence of vacant space between the constituent particles in a closed packed structure. Close packing in solids can be accomplished in one of three ways: one-dimensional (1D) close packing, two-dimensional (2D) close packing, or three-dimensional (3D) close packing.
The space bounded by three spheres or particles in contact is known as a triangular void or trigonal void. These voids and the spheres surrounding it are present in the same plane. This form of void can only accommodate a small sphere with a radius 0.155 times that of the larger sphere. Thus, the cation will fill the trigonal spaces surrounded by anions in ionic crystals.
When those atoms are arranged in square close packing and hexagonal close packing in two-dimensional structures, there are leftover empty spaces between the atoms. In the case of hexagonal packing, these voids are triangular in shape and are referred to as triangular voids.
The empty area in a densely packed arrangement is referred to as a void. Voids are to be classified into two types:
Tetrahedral voids- In a tetrahedral vacuum, an atom interacts with four atoms positioned at the tetrahedron’s four corners. When a sphere of the second layer is placed over the void then of the first layer, this void is created. The void’s volume is significantly less than that of the spherical particle.
Octahedral voids- Octahedral voids are empty spaces found in substances with an octahedral crystal structure. It is present in compounds with a tetrahedral configuration in their crystal structure. It is present in substances with an octahedral configuration in their crystal structure.
Octahedral void-
The octahedral space is a type of space or void that arises at the centre of six circles and is defined by the number eight. According to the diagram, each octahedral void is generated by the conjunction of triangular voids from the first and second layers, resulting in an octahedral void. The octahedron al void or octahedral site is a void formed by the vertices on opposing sides of two equilateral triangles and is denoted by the letters al and void. As a result, this emptiness is encircled by six spheres that are positioned at the vertices of a regular octahedral shape. Each atom in a crystal contains one octahedral vacancy.
It is as a result of this alignment that an octahedral void is produced between the first layer’s tetrahedral void and the second layer’s tetrahedral void. In the centre of this arrangement of six spheres, a void form. As a result, the coordination number of the present octahedral void is found to be six.
There will be no difference between the number of spheres in a structure and the number of octahedral in the structure. The letter “n” is a nice example. There will be no difference between the number of spheres in a structure and the number of octahedral in the structure. The letter “n” is a nice example.
Octahedral voids are voids enclosed by six spheres in octahedral configurations.
It is encompassed by six spheres
Can be noticed in the unit cells’ centres
There are six coordination points.
The number of octahedral voids is equal to n or half that of tetrahedral voids.
The third layer may be positioned on top of the second layer so that its spheres fill the octahedral spaces. The spheres of the third layer are not aligned with those of the first or second layer when arranged in this manner. This configuration is known as a “C” type. The spheres of the fourth layer are aligned with those of the first layer only after the fourth layer is inserted. This layering pattern is frequently written as ABCABC……….. This structure is known as the face-centered cubic (fcc) or cubic close-packed (ccp) structure. In this structure, metals such as copper and silver crystallise.
CONCLUSION-
Octahedral molecular geometry in chemistry specifies the form of compounds having six atoms or groups of atoms or ligands symmetrically grouped around a centre atom, defining an octahedron’s vertices. Due to the octahedron’s eight faces, the prefix octa is used.
When two similar voids join, they generate an octahedral void from two distinct layers. Therefore, when the tetrahedral void of the first layer and the tetrahedral void of the second layer align, an octahedral void is formed. Here, at the middle of six spheres, a void forms.