BackGeneral Chemistry Study Guide: Molecular Geometry, Bonding Theories, and Gas Properties
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Chapter 9: Molecular Geometry and Bonding Theories
VSEPR Theory (Valence Shell Electron Pair Repulsion)
The VSEPR Theory explains the three-dimensional shapes of molecules by considering the repulsion between electron groups around a central atom. Electron groups arrange themselves to minimize repulsion and maximize their distance from each other.
Electron Groups include single bonds, double bonds, triple bonds, and lone pairs.
Multiple bonds (double/triple) count as one electron group in VSEPR.
Electron Geometry vs. Molecular Geometry:
Electron Groups | Electron Geometry | Bonding Groups | Lone Pairs | Molecular Shape |
|---|---|---|---|---|
2 | Linear | 2 | 0 | Linear |
3 | Trigonal planar | 3 | 0 | Trigonal planar |
3 | Trigonal planar | 2 | 1 | Bent |
4 | Tetrahedral | 4 | 0 | Tetrahedral |
4 | Tetrahedral | 3 | 1 | Trigonal pyramidal |
4 | Tetrahedral | 2 | 2 | Bent |
5 | Trigonal bipyramidal | 5 | 0 | Trigonal bipyramidal |
6 | Octahedral | 6 | 0 | Octahedral |
Additional info: For more complex geometries, consult a full molecular geometry chart.
Molecular Shapes (Small Molecules: ≤ 7 Atoms)
To determine the shape of a molecule, follow these steps:
Draw the Lewis structure.
Count the electron groups around the central atom.
Determine the electron domain geometry.
Determine the molecular geometry (shape).
Common Shapes and Bond Angles:
Linear: 180°
Trigonal planar: 120°
Tetrahedral: 109.5°
Trigonal pyramidal: ~107°
Bent: ~104.5°
Trigonal bipyramidal: 90°, 120°
Octahedral: 90°
Example Molecules: CO2, BF3, CH4, NH3, H2O, SO2, PCl5, SF6
Molecular Shape and Polarity
The polarity of a molecule depends on both the polarity of its bonds and its overall geometry.
Bond Polarity: Determined by the difference in electronegativity () between atoms.
Small → nonpolar covalent
Moderate → polar covalent
Large → ionic character
Molecular Polarity: A molecule is polar if it contains polar bonds and the dipoles do not cancel due to its geometry.
Symmetry Rule: If identical atoms surround the central atom symmetrically, the molecule is usually nonpolar.
Examples:
Nonpolar Molecules | Polar Molecules |
|---|---|
CO2 (linear) | H2O (bent) |
BF3 (trigonal planar) | NH3 (trigonal pyramidal) |
CH4 (tetrahedral) | SO2 (bent) |
Additional info: Review symmetric/asymmetric geometries for predicting polarity.
Valence Bond Theory (Orbital Overlap)
Valence Bond Theory describes covalent bond formation as the overlap of atomic orbitals. The strength of a bond depends on the amount of overlap and the distance between nuclei.
Types of Overlap: s–s, s–p, p–p
Example: The H–H bond in H2 forms from s–s overlap.
Hybrid Orbitals
Hybridization explains the observed molecular geometry by combining atomic orbitals into new hybrid orbitals.
Electron Groups | Hybridization | Geometry |
|---|---|---|
2 | sp | Linear |
3 | sp2 | Trigonal planar |
4 | sp3 | Tetrahedral |
Count electron groups around the central atom to determine hybridization.
Examples:
CH4, NH3, H2O: 4 groups → sp3
CO2: 2 groups → sp
BF3: 3 groups → sp2
Multiple Bonds and Resonance
Sigma (σ) and Pi (π) Bonds:
Single bond: 1 σ
Double bond: 1 σ + 1 π
Triple bond: 1 σ + 2 π
σ bonds: head-to-head overlap
π bonds: side-to-side overlap
Resonance: Occurs when multiple valid Lewis structures exist for a molecule, differing only in electron placement. The true structure is a resonance hybrid.
Resonance equalizes bond lengths, delocalizes charge, and increases stability.
Examples: O3, NO3-, SO2
Chapter 10: Basic Properties of Gases
Properties of Gases
Gases are characterized by their ability to fill containers, high compressibility, low density, and uniform mixing.
No fixed shape or volume; assume the volume of their container.
Highly compressible and expandable.
Low density compared to solids and liquids.
Mix uniformly with other gases.
Pressure
Pressure is defined as the force exerted per unit area.
Formula:
Common units: atm, mmHg (Torr), kPa, Pa
Atmospheric Pressure:
Standard atmospheric pressure: 1 atm = 760 mmHg = 760 Torr = 101.325 kPa = 101,325 Pa
Pressure Conversions: Use dimensional analysis to convert between units.
Example: Convert 0.85 atm to mmHg:
Key Skills to Practice
Drawing accurate Lewis structures
Determining molecular shape from VSEPR
Predicting polarity from shape
Identifying hybridization
Counting σ and π bonds
Recognizing resonance structures
Performing pressure unit conversions