BackVSEPR Theory: Ideal and Non-Ideal Molecular Geometries
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Ideal Molecular Geometries
Introduction to VSEPR Theory
The Valence Shell Electron Pair Repulsion (VSEPR) theory is used to predict the shapes of molecules based on the repulsion between electron pairs around a central atom. The ideal geometries are determined by the number of terminal atoms and electron domains.
Electron domains include both bonding pairs and lone pairs of electrons.
Terminal atoms are atoms directly bonded to the central atom.
Linear Geometry: Two Terminal Atoms
When a central atom is bonded to two terminal atoms and has no lone pairs, the molecule adopts a linear geometry.
Example: BeH2
Bond angle: 180°
Lewis structure: H–Be–H
Trigonal Planar Geometry: Three Terminal Atoms
With three terminal atoms and no lone pairs, the molecule forms a trigonal planar geometry.
Example: BF3
Bond angle: 120°
Lewis structure: F–B–F (all in one plane)
Tetrahedral Geometry: Four Terminal Atoms
Four terminal atoms around a central atom with no lone pairs result in a tetrahedral geometry.
Example: CH4
Bond angle: 109.5°
Lewis structure: H–C–H (three-dimensional arrangement)
Trigonal Bipyramidal Geometry: Five Terminal Atoms
Five terminal atoms around a central atom form a trigonal bipyramidal geometry.
Example: PCl5
Bond angles: 90°, 120°, and 180°
Lewis structure: Three atoms in a plane (equatorial), two above and below (axial)
Octahedral Geometry: Six Terminal Atoms
Six terminal atoms around a central atom result in an octahedral geometry.
Example: SF6
Bond angle: 90°
Lewis structure: All six atoms symmetrically arranged around the central atom
Effect of Multiple Bonds
Multiple bonds (double or triple) affect the electron domain count but do not change the basic geometry predicted by VSEPR theory.
Example: CO2 (linear geometry due to two double bonds)
Predicting Geometry: Example Problem
To predict the geometry around the central atom for H2CO (formaldehyde):
Count electron domains: 3 (two single bonds to H, one double bond to O)
Predicted geometry: Trigonal planar
Carbon Structures: Alkanes, Cycloalkanes, and Aromatics
Carbon can form various structures, each with characteristic geometries:
Alkanes: Linear or branched chains, tetrahedral geometry at each carbon
Cycloalkanes: Ring structures, tetrahedral geometry at each carbon
Aromatic compounds: Planar ring structures, trigonal planar geometry at each carbon
Allotropes of Carbon
Carbon exists in several allotropes, each with unique molecular geometries:
Diamond: 3D tetrahedral network
Graphite: Planar sheets of trigonal planar carbon atoms
Fullerene (C60): Spherical structure composed of pentagons and hexagons
Non-Ideal Molecular Geometries
Introduction to Non-Ideal Geometries
Non-ideal geometries occur when lone pairs are present on the central atom, causing deviations from ideal bond angles due to increased electron repulsion.
Trigonal Pyramidal Geometry: NH3
Ammonia has three bonding pairs and one lone pair, resulting in a trigonal pyramidal geometry.
Example: NH3
Bond angle: ~107° (less than 109.5° due to lone pair repulsion)
Lone pair: Occupies more space, compressing bond angles
Bent Geometry: H2O
Water has two bonding pairs and two lone pairs, resulting in a bent geometry.
Example: H2O
Bond angle: ~104.5° (less than 109.5° due to two lone pairs)
Predicting Geometry: Example Problem
To predict the geometry around the central atom for H2S:
Count electron domains: 4 (two bonding pairs, two lone pairs)
Predicted geometry: Bent
Summary Table: Ideal VSEPR Geometries
Electron Domains | Terminal Atoms | Example | Geometry | Bond Angle |
|---|---|---|---|---|
2 | 2 | BeH2 | Linear | 180° |
3 | 3 | BF3 | Trigonal Planar | 120° |
4 | 4 | CH4 | Tetrahedral | 109.5° |
5 | 5 | PCl5 | Trigonal Bipyramidal | 90°, 120°, 180° |
6 | 6 | SF6 | Octahedral | 90° |
Key Equations
Electron Domain Count:
Additional info:
Allotropes of carbon (diamond, graphite, fullerene) are included for context on molecular geometry in extended structures.
Bond angles are idealized; real molecules may deviate due to lone pairs or multiple bonds.