2.1 · Shapes & polarity
VSEPR: counting electron domains
Electron domains repel; lone pairs repel most.
By the end you should be able to:
- Predict electron-domain and molecular geometry with VSEPR
- Give AXE notation, lone pairs on the central atom and approximate bond angles
Interactive
VSEPR shape explorer
Rotate 3-D models, add lone pairs and bonding domains, and see how electron geometry becomes molecular geometry.
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Key idea
Electron domains and steric number
VSEPR (valence-shell electron-pair repulsion): the electron domains around a central atom spread out to be as far apart as possible.
An electron domain is any region of electron density on the central atom:
- a lone pair;
- a single bond;
- a double or triple bond, which counts as one domain;
- a single unpaired electron (in radicals such as ).
The steric number SN = (atoms bonded to the centre) + (lone pairs on the centre). SN fixes the electron-domain geometry; the molecular geometry describes only where the atoms are.
Method
VSEPR in five steps
- Draw the Lewis structure. Any valid resonance form gives the same shape.
- Count the domains on the central atom: bonded atoms (X) and lone pairs (E). Each multiple bond counts once.
- Write the AXE class, e.g. is and is .
- SN gives the electron-domain geometry: 2 linear, 3 trigonal planar, 4 tetrahedral, 5 trigonal bipyramidal, 6 octahedral.
- Name the molecular geometry from the atom positions only, then adjust the ideal angles for lone pairs.
Key idea
Classes with 2 to 4 electron domains
| SN | AXE | Electron geometry | Molecular geometry | Angle | Example |
|---|---|---|---|---|---|
| 2 | linear | linear | 180° | , | |
| 3 | trigonal planar | trigonal planar | 120° | , | |
| 3 | trigonal planar | bent | < 120° | , | |
| 4 | tetrahedral | tetrahedral | 109.5° | , | |
| 4 | tetrahedral | trigonal pyramidal | ≈ 107° | ||
| 4 | tetrahedral | bent | ≈ 104.5° |
Key idea
Classes with 5 and 6 electron domains
| SN | AXE | Electron geometry | Molecular geometry | Angles | Example |
|---|---|---|---|---|---|
| 5 | trigonal bipyramidal | trigonal bipyramidal | 90°, 120°, 180° | ||
| 5 | trigonal bipyramidal | seesaw | < 90°, < 120° | ||
| 5 | trigonal bipyramidal | T-shaped | < 90° | ||
| 5 | trigonal bipyramidal | linear | 180° | , | |
| 6 | octahedral | octahedral | 90°, 180° | ||
| 6 | octahedral | square pyramidal | < 90° | ||
| 6 | octahedral | square planar | 90° |
In a trigonal bipyramid, lone pairs always take equatorial positions (two 90° neighbours instead of three). In an octahedron, two lone pairs sit opposite each other.
Key idea
Lone pairs squeeze bond angles
Repulsion strength: lone pair–lone pair > lone pair–bonding pair > bonding pair–bonding pair. A lone pair is held by only one nucleus, so it spreads out and pushes the bonds closer together.
| Molecule | Class | Lone pairs | H–X–H angle |
|---|---|---|---|
| 0 | 109.5° | ||
| 1 | 107° | ||
| 2 | 104.5° |
Multiple bonds hold more electron density and also squeeze nearby angles slightly: in the H–C–H angle is about 116°, below the ideal 120°.
Common mistake
VSEPR traps
Wrong: calling tetrahedral. Right: its electron-domain geometry is tetrahedral; its molecular geometry is bent.
Wrong: counting each double bond in as two domains. Right: a multiple bond is one domain, so is , linear.
Wrong: putting the lone pair of in an axial position. Right: lone pairs in a trigonal bipyramid sit equatorial, giving a seesaw; with two or three lone pairs the shape is T-shaped () or linear ().
Wrong: calling tetrahedral because it has four atoms attached. Right: Xe also has two lone pairs, so it is , square planar.
Worked example
Worked example: SF₄ and XeF₄
Sulfur tetrafluoride. 34 valence e⁻; four S–F bonds and one lone pair on S, so SN = 5 and the class is . Electron geometry trigonal bipyramidal; the lone pair is equatorial, so the molecule is a seesaw with angles a little under 90° and 120°.
Xenon tetrafluoride. 36 valence e⁻; four Xe–F bonds and two lone pairs on Xe, so SN = 6 and the class is . Electron geometry octahedral; the lone pairs sit opposite each other, so the molecule is square planar with F–Xe–F angles of 90°.
Check yourself
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