Only the valence-shell electrons (outer-most n level) are shown in a Lewis representation.
Each valence electron = one dot placed on the four cardinal positions (left, right, top, bottom).
• NO diagonal placement.
• Dots may be placed singly (for 1–4 e⁻) and then paired.
Examples
• \text{Na} : 1\;e^- → Na·
• \text{Cl} : 7\;e^- → ·Cl: with a total of seven dots, arranged 2-2-2-1.
Main-group atoms tend to attain 8 valence electrons (the noble-gas configuration).
• They may lose, gain, or share electrons to do so.
• Mnemonic: “oct” as in octopus (8 legs).
Consequences
• Metals (e.g. Na) tend to lose electrons → cations.
• Non-metals (e.g. Cl) tend to gain electrons → anions.
• Two non-metals often share electrons → covalent bonds.
Ionic
• Complete transfer of e⁻ (e.g. Na 3s electron → Cl 3p).
• No physical bond line drawn; attraction is purely electrostatic.
• Partner can change if a stronger opposite charge appears.
Covalent
• Sharing of e⁻ pairs between two non-metals.
• Shared pair = one line (–) replacing two dots.
• After sharing, both atoms count the pair toward their octet (roommate metaphor).
Lone pair / unshared pair: non-bonding pair; potential donor.
Single bond = 1 line = 2\;e^-
Double = 2 lines = 4\;e^-
Triple = 3 lines = 6\;e^-
Bond length: single > double > triple.
Bond strength (bond dissociation): triple > double > single (bundle-of-sticks analogy).
Count total valence electrons
E\text{total}=\sum E\text{valence}(\text{each atom}) \;\pm\;\text{ion charge}
Draw the skeleton with single bonds:
• Central atom = least electronegative (never H).
Count electrons used in the skeleton.
E_\text{used}=2\times(\text{number of bonds})
Electrons left
E\text{left}=E\text{total}-E_\text{used}
Compute electrons needed to complete all octets
For every atom: E\text{need}=8-E\text{owned}
(H only needs 2.)
Compare need vs. left
• If E\text{left}=E\text{need} → just distribute lone pairs.
• If E\text{left}\text{need} → you have an electron deficiency → create multiple bonds until counts match.
– Deficiency of 2 → add one double bond.
– Deficiency of 4 → one triple OR two doubles, etc.
Verify total electron count in the final drawing.
Valence: 5 + 3(7)=26\;e^-
Skeleton: P central; three P–Cl single bonds.
E_\text{used}=3\times2=6\;e^-
E_\text{left}=26-6=20\;e^-
Need:
• P owns 6 → needs 8-6=2\;e^-.
• Each Cl owns 2 → needs 6\;e^-; three Cl → 18\;e^- total.
• Overall need = 2+18=20\;e^-
Need equals left → distribute lone pairs.
Check: 13 pairs = 26 e⁻. ✓
Valence: N:5 + O:6 - 1 = 10\;e^-
Skeleton: N–O.
E_\text{used}=2\;e^-
E_\text{left}=8\;e^-
Need:
• Each atom owns 2 → each needs 6 → total 12.
E\text{left}\text{need} → 4-electron deficiency → either add one triple bond or two doubles.
Best option with only two atoms: create a triple bond N≡O⁺.
Distribute remaining lone pairs; verify 10 e⁻.
Think of deficiency as \$\$\text{needed} to “buy” double (\$2) or triple (\$4) bonds.
• $4 →$ 1 triple or 2 doubles.
• $6 →$ 3 doubles or 1 triple + 1 double, etc.
Valence count = 4+5+6+1 = 16\;e^-
Four-electron deficiency → several valid structures (same skeleton SCN):
S–C≡N⁻
S≡C–N⁻
S=C=N⁻ (two double bonds)
All satisfy octet & 16-e⁻ rule → resonance (drawn with double-headed arrows).
Resonance structures
• Same molecular
Only the valence-shell electrons (outer-most n level) are shown in a Lewis representation.
Each valence electron = one dot placed on the four cardinal positions (left, right, top, bottom).
NO diagonal placement.
Dots may be placed singly (for 1–4 e⁻) and then paired.
Examples
\text{Na} : 1\;e^- → Na·
\text{Cl} : 7\;e^- → ·Cl: with a total of seven dots, arranged 2-2-2-1.
Main-group atoms tend to attain 8 valence electrons (the noble-gas configuration).
They may lose, gain, or share electrons to do so.
Mnemonic: “oct” as in octopus (8 legs).
Consequences
Metals (e.g. Na) tend to lose electrons → cations.
Non-metals (e.g. Cl) tend to gain electrons → anions.
Two non-metals often share electrons → covalent bonds.
Ionic
Complete transfer of e⁻ (e.g. Na 3s electron → Cl 3p).
No physical bond line drawn; attraction is purely electrostatic.
Partner can change if a stronger opposite charge appears.
Covalent
Sharing of e⁻ pairs between two non-metals.
Shared pair = one line (–) replacing two dots.
After sharing, both atoms count the pair toward their octet (roommate metaphor).
Lone pair / unshared pair: non-bonding pair; potential donor.
Single bond = 1 line = 2\;e^-
Double = 2 lines = 4\;e^-
Triple = 3 lines = 6\;e^-
Bond length: single > double > triple.
Bond strength (bond dissociation): triple > double > single (bundle-of-sticks analogy).
Count total valence electrons
E_\text{total}=\sum E_\text{valence}(\text{each atom})\;\pm\;\text{ion charge}
Draw the skeleton with single bonds:
Central atom = least electronegative (never H).
Count electrons used in the skeleton.
E_\text{used}=2\times(\text{number of bonds})
Electrons left
E_\text{left}=E_\text{total}-E_\text{used}
Compute electrons needed to complete all octets
For every atom: E_\text{need}=8-E_\text{owned}
(H only needs 2.)
Compare need vs. left
If E_\text{left}=E_\text{need} → just distribute lone pairs.
If E_\text{left}<E_\text{need} → you have an electron deficiency → create multiple bonds until counts match.
Deficiency of 2 → add one double bond.
Deficiency of 4 → one triple OR two doubles, etc.
Verify total electron count in the final drawing.
Valence: 5 + 3(7)=26\;e^-
Skeleton: P central; three P–Cl single bonds.
E_\text{used}=3\times2=6\;e^-
E_\text{left}=26-6=20\;e^-
*Need:
P owns 6 → needs 8-6=2\;e^- .
Each Cl owns 2 → needs 6\;e^-; three Cl → 18\;e^- total.
Overall need = 2+18=20\;e^-*
Need equals left → distribute lone pairs.
Check: 13 pairs = 26 e⁻. ✓
Valence: N:5 + O:6 - 1 = 10\;e^-
Skeleton: N–O.
E_\text{used}=2\;e^-
E_\text{left}=8\;e^-
*Need:
Each atom owns 2 → each needs 6 → total 12.*
E_\text{left}
Distribute remaining lone pairs; verify 10 e⁻.
*Think of deficiency as \text{needed} to “buy” double (2) or triple (4) bonds.
4 \to 1 triple or 2 doubles.
6 \to 3 doubles or 1 triple + 1 double, etc.*
Valence count = 4+5+6+1 = 16\;e^-$$
Four-electron deficiency → several valid structures (same skeleton SCN):
S–C≡N⁻
S≡C–N⁻
S=C=N⁻ (two double bonds)
All satisfy octet & 16-e⁻ rule → resonance* (drawn with double-headed arrows).*
Resonance structures
Same molecular*