Chapter 4: Problem 73
Which statement is wrong? (1) IIybridisation is the mixing of atomic orbitals prior to thcir combining into molecular orbitals. (2) sp \(^{2}\) hybrid orbitals are formed from two \(\mathrm{p}\) - and one s-atomic orbitals. (3) sp \(^{3} \mathrm{~d}\) hybrid orbitals are all at \(90^{\circ}\) to one another. (4) \(\mathrm{sp}^{3} \mathrm{~d}^{2}\) hybrid orbitals are directed towards the corners of the regular octahedron.
Short Answer
Step by step solution
Key Concepts
These are the key concepts you need to understand to accurately answer the question.
sp2 hybrid orbitals
This mixing results in three new, identical hybrid orbitals. These orbitals are called sp² because they are composed of one s-orbital and two (p²) p-orbitals.
What makes sp² hybridisation unique are the shapes and geometries that these hybrid orbitals form.
- sp² hybrid orbitals arrange themselves in a trigonal planar structure.
- This structure means that the orbitals are spread out at 120° angles from each other.
- Think of this arrangement like the points of an equilateral triangle.
This structure is essential in understanding the behavior of molecules in organic chemistry, particularly ones involving double bonds, like in alkenes.
sp3d hybrid orbitals
This combination forms five new hybrid orbitals, called sp³d hybrid orbitals.
The geometry of these sp³d hybrid orbitals is trigonal bipyramidal. Here's what this means:
- This geometry consists of a triangular plane with three hybrid orbitals at 120° angles to each other.
- There are also two more hybrid orbitals that are 90° above and below this plane.
This is because the trigonal bipyramidal geometry has different bonding angles. Thus, statement (3) in the exercise is incorrect.
Visualize the structure as a triangular base with a vertical bond coming out from the top and bottom. This layout is significant in many advanced chemistry applications.
octahedral geometry
When these orbitals hybridize, they form six identical hybrid orbitals. These are called sp³d² hybrid orbitals.
The resulting geometry is known as octahedral because it forms a shape with eight faces, much like an octahedron.
- All six sp³d² hybrid orbitals are directed towards the corners of an octahedron.
- In simpler terms, visualize a square base with four corners, and an additional point sticking out both above and below the square.
- This layout creates six positions or corners in the three-dimensional space.
This type of hybridisation is common in coordination complexes and other molecules where an atom is bonded to six ligands.