Before we start, one reminder of the only formula you need — the steric number:
The picture below is the visual dictionary for the whole bank — every shape a steric number can produce, drawn once so you can point to it as you read.
And here is the geometry that forces the famous 109.47° tetrahedral angle, referenced in the "Why questions" section — so the number is earned, not asserted.
Every "true/false" below wants the reason, not the verdict.
True or false: A double bond adds 2 to the steric number.
False. A double bond is one σ + one π; only the σ counts toward SN, so a double bond contributes exactly 1. The π part rides on an unhybridized p orbital, which is invisible to the geometry. See Sigma and Pi Bonds — the σ is end-on overlap along the bond axis, the π is sideways overlap above and below it.
True or false: Lone pairs can be ignored when finding hybridization.
False. Lone pairs sit inside hybrid orbitals, so they occupy a geometric position and count in SN. Ignore water's 2 lone pairs and you'd wrongly predict linear instead of bent (sp3).
True or false: sp3 hybridization always gives exactly 109.5°.
False.109.5° is the ideal when all four positions are identical bonding pairs. Lone pairs (water 104.5°, ammonia 107°) and electronegativity differences distort the real angle — Bond Angle and Bent's Rule says more s-character concentrates in bonds to less electronegative atoms, widening those angles.
True or false: Hybridization changes the total number of orbitals available.
False. Orbitals in = orbitals out. Mix 1 s + 3 p and you get exactly 4 hybrids — never 3 or 5. It's a redistribution, not creation.
True or false: More s-character in a hybrid orbital gives a wider bond angle.
True. More %s pulls the orbital closer to the nucleus with a fatter lobe, so the orbitals splay apart more: sp (50%s, 180°) >sp2 (33%, 120°) >sp3 (25%, 109.5°).
True or false: Two molecules with the same hybridization must have the same shape.
False. Same hybridization means same electron geometry, but lone pairs change the molecular shape. CH4, NH3, H2O are all sp3 yet are tetrahedral, pyramidal and bent respectively.
True or false: A hybrid orbital can form a π bond.
False. Hybrid orbitals point at the partner atom (end-on overlap) and make σ bonds or hold lone pairs. π bonds need sideways overlap, which only leftover unhybridized p orbitals can provide.
Each line states a wrong claim; the reveal says what broke and why. (Recall V = valence electrons of the central atom, defined above.)
"CO2 has two double bonds, so its SN is 4 and carbon is sp3."
Error: double bonds are counted as 1 each. C has 2 σ bonds + 0 lone pairs ⇒ SN =2⇒sp, linear (180°), not sp3.
"Water is linear because oxygen only bonds to two hydrogens."
Error: it forgot the 2 lone pairs. SN =2+2=4, so oxygen is sp3 and the molecule is bent (104.5°), not linear.
"BF3 has SN 3 and one lone pair on boron pushing it into a bent shape."
Error: boron has V=3 (three valence electrons), all three go into bonds, so LP =0. It's sp2, trigonal planar with an emptyp orbital — flat, not bent.
"In ethene, the C=C π bond comes from overlap of two sp2 hybrids."
Error:sp2 hybrids make the σ framework. The π bond comes from the unhybridized p left on each carbon, overlapping sideways.
"SF6 needs 6 unhybridized p orbitals to make 6 bonds."
Error: sulfur has only 3 p orbitals. The label is sp3d2 — one s, three p, two dhybridized. Also note (nuance) real d-participation is minimal; it's a bookkeeping model.
"Since promotion of an electron in carbon costs energy, hybridization is energetically unfavourable."
Error: the promotion cost is repaid with interest — forming two extra strong C–H bonds releases far more energy than promotion consumed. Net: favourable.
"XeF4 has 4 bonds so SN is 4 and it is tetrahedral."
Error: Xe (V=8) keeps 2 lone pairs: LP =(8−4)/2=2. SN =4+2=6⇒sp3d2; the two lone pairs go trans, giving square planar.
Why do we hybridize orbitals at all instead of using pure s and p?
Pure s and p orbitals would give unequal, wrongly-angled bonds. Experiment shows CH4's four bonds are identical at 109.5°, which only a set of four equivalent hybrids can explain.
Why does more s-character widen the bond angle?
The s orbital is spherical and held tight to the nucleus. Blending in more of it makes the hybrid fatter and closer in, so the lobes must splay farther apart to minimise repulsion — hence a larger angle.
Why do lone pairs squeeze bond angles below the ideal value?
A lone pair is held by only one nucleus, so its cloud spreads wider and pushes harder than a bonding pair (shared by two nuclei). This extra shove compresses the neighbouring bonding angles — water drops to 104.5°.
Why do only orbitals of comparable energy on the same atom hybridize?
Mixing requires the orbitals to "average" cleanly. Orbitals far apart in energy or on different atoms won't blend into a single, uniform set — the model only averages nearby-energy, same-atom orbitals.
Why is the leftover p orbital in BF3 chemically important?
It is empty and perpendicular to the plane, so it can accept an electron pair — this is exactly what makes BF3 a Lewis acid. See Formal Charge and Lewis Structures.
Why can VBT/hybridization predict shape but not always explain magnetism or bond order like O2?
Hybridization is a localized-pair picture built for geometry. Spread-out electron behaviour (e.g. O2's two unpaired electrons) needs Molecular Orbital Theory (MOT) instead.
Why does the sp3 angle come out as 109.47° and not a round number?
Put the four bonds at alternate corners of a cube — say A=(1,1,1) and B=(1,−1,−1) from the centre (see the second figure). The angle between them uses cosθ=∣A∣∣B∣A⋅B=331−1−1=−31, so θ=cos−1(−31)=109.47°. It's forced by geometry, not chosen — the same balloon-repulsion picture as VSEPR Theory.
What hybridization does a terminal atom (like each H in CH4) have?
Hydrogen has only one 1s orbital and nothing of similar energy to mix with, so it cannot hybridize. Hybridization is asked about the central atom.
What does the steric-number rule say for SN=1?
SN =1 means a single bond and no lone pairs — a lone diatomic fragment. There is nothing to arrange, so no hybridization is meaningfully assigned; the geometry is trivially a point-to-point line. The useful domain of the SN→hybridization table is SN=2 to 6.
What happens for SN>6 (say SN=7, as in IF7)?
The simple s,p,d scheme runs out; IF7 is described as sp3d3 giving a pentagonal bipyramid. Beyond that (SN=8, e.g. XeF82−, sp3d4) VBT hybrid labels become pure bookkeeping and are rarely required — real bonding is better handled by Molecular Orbital Theory (MOT).
SN=2 but the molecule has a lone pair on the central atom — is it still linear?
With SN =2 there is no room for a lone pair and two bonds and still be SN 2; if a lone pair existed SN would rise. A true SN-2 species (BeCl2, CO2) has no central lone pair and is linear.
In a trigonal bipyramid (sp3d), where does the first lone pair go — axial or equatorial?
Equatorial. An equatorial position has only two neighbours at 90° (vs three for axial), so the fat lone pair suffers less repulsion there. This is why SF4 is see-saw, not trigonal.
Does a single unpaired electron (radical) count in the steric number?
Yes — treat it like a lone "half" pair: it occupies a hybrid orbital and takes up a geometric position, so it counts as one toward SN (e.g. NO2 behaves near sp2).
Is sp3d2 evidence that d orbitals fully participate in bonding?
No. For exam VBT we label it sp3d2, but modern theory shows d-orbital contribution is minimal. It's a convenient bookkeeping label, not literal heavy d-mixing.
Can a molecule have SN that changes when it ionizes or gains a lone pair?
Yes. Adding or removing electrons alters the lone-pair count, hence SN and shape — e.g. NH3 (sp3, pyramidal) becomes NH4+ (sp3, tetrahedral) when the lone pair becomes a bond.
Recall One-line survival summary
Count only σ bonds + lone pairs on the central atom → SN → hybridization → shape. Never count π bonds; never forget lone pairs; and remember the table gives ideal angles that lone pairs then distort.