Electronegativity Calculator

Pick two atoms from a built-in Pauling-scale table, see ΔEN, the percent ionic character (Pauling 1939 formula), and a bond-type label (nonpolar covalent, polar covalent, mostly ionic, ionic).

Science 38 elements Pauling scale % ionic
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Electronegativity calculator

Pauling scale · bond polarity

Instructions — Electronegativity Calculator

Pick atom A and atom B from the dropdowns. The calculator looks up each Pauling value, computes the absolute difference, and classifies the bond using the standard textbook cutoffs:

  • ΔEN < 0.5 — nonpolar covalent (e.g. C–H is 0.35)
  • 0.5 ≤ ΔEN < 1.7 — polar covalent (e.g. H–Cl is 0.96)
  • 1.7 ≤ ΔEN < 2.0 — mostly ionic (transitional)
  • ΔEN ≥ 2.0 — ionic (e.g. Na–Cl is 2.23)

The pointer on the gradient bar shows where the current pair lands on a 0–4 scale. The negative end field tells you which atom carries the δ− partial charge.

Formulas

Difference: ΔEN = |ENA − ENB|

Percent ionic character (Pauling, 1939):

%ionic = 100 × [1 − exp(−0.25 × ΔEN2)]

This gives roughly 6% for ΔEN = 0.5, 22% for ΔEN = 1.0, 51% for ΔEN = 1.7, and 67% for ΔEN = 2.0. Pauling considered bonds above ~50% ionic to be ionic in character.

Reference

  • F 3.98, O 3.44, N 3.04, Cl 3.16, Br 2.96, I 2.66
  • C 2.55, H 2.20, S 2.58, P 2.19
  • Na 0.93, K 0.82, Li 0.98, Cs 0.79
  • Mg 1.31, Ca 1.00, Al 1.61, Fe 1.83, Cu 1.90, Zn 1.65

Values from the Pauling scale as tabulated in the CRC Handbook. The IUPAC also recognizes the Allred–Rochow scale, which differs by ±0.2 for most elements.

Article — Electronegativity Calculator

How the electronegativity calculator classifies bonds

Electronegativity measures how strongly an atom in a bond pulls shared electrons toward itself. The Pauling scale runs from 0.79 (caesium) to 3.98 (fluorine), and a difference ΔEN of 1.7 marks the conventional boundary between polar covalent and ionic bonds — corresponding to 51% ionic character on the Pauling 1939 formula.

This calculator looks up Pauling values for 38 common elements, computes ΔEN, and classifies the bond as nonpolar covalent, polar covalent, mostly ionic, or ionic. It also reports the percent ionic character and tells you which atom carries the δ− partial charge.

What is electronegativity

Linus Pauling introduced electronegativity in 1932 as a way to predict bond strengths. He noticed that the bond energy of A–B was almost always greater than the geometric mean of A–A and B–B, and the difference grew with the polarity of the bond. He defined electronegativity to capture that excess.

The number itself is dimensionless. A hydrogen atom in H–Cl pulls the bonding electrons toward Cl (which is more electronegative), giving chlorine a partial negative charge and hydrogen a partial positive charge. The size of that imbalance scales with ΔEN.

Pauling scale vs Mulliken and Allred-Rochow

At least four electronegativity scales appear in textbooks. The calculator uses the Pauling scale because it is the standard in general chemistry. Two alternatives:

  • Mulliken averages the ionization energy and electron affinity (in eV). It has a clear physical meaning — the atom's tendency to gain or lose an electron — but the numerical values do not match Pauling without rescaling.
  • Allred-Rochow uses the effective nuclear charge over the covalent radius squared. It is empirically scaled to roughly match Pauling values and covers more elements, including transition metals.
Did you know

Pauling chose fluorine = 3.98 as the high end of his scale, not 4.0. The exact value follows from the bond energies he used. Some modern tables round to 4.0 for teaching, which is why you sometimes see slight numerical differences across sources.

Electronegativity difference and bond types

The textbook cutoffs for bond classification use the absolute difference ΔEN = |ENA − ENB|:

Bond classification by ΔEN
ΔEN < 0.5 Nonpolar covalent
0.5 to 1.7 Polar covalent
1.7 to 2.0 Transitional / mostly ionic
> 2.0 Ionic

These cutoffs are descriptive, not absolute. Real bonds blend covalent and ionic character continuously. The 1.7 line corresponds to exactly 51% ionic character on the Pauling formula, which Pauling himself proposed as the natural midpoint.

Percent ionic character formula

Pauling's empirical fit from 1939 gives:

%ionic = 100 × [1 − exp(−0.25 × ΔEN2)]

The 0.25 coefficient comes from fitting measured bond dipole moments to electronegativity differences. The formula gives 6% at ΔEN = 0.5, 22% at 1.0, 51% at 1.7, and 67% at 2.0. Above ΔEN of 3 the formula gives more than 89% ionic, which lines up with what we call ionic in the lab.

Two trends dominate. Electronegativity increases left to right across a period as Z grows and atomic radius shrinks, so the nucleus pulls bonding electrons more tightly. It decreases top to bottom down a group because the valence shell sits further from the nucleus and inner electrons screen more of the positive charge.

That puts fluorine in the top right corner with the highest value (3.98) and caesium in the bottom left with one of the lowest (0.79). Noble gases are usually omitted — helium, neon, and argon almost never bond, so a value would be meaningless. Xenon and krypton have measurable values from their fluoride and oxide chemistry.

The 1.7 cutoff is fuzzy

Treating any bond with ΔEN above 1.7 as ionic and any below as covalent oversimplifies. HF (ΔEN = 1.78) is usually classified as polar covalent in practice because HF gas is molecular, while NaCl (ΔEN = 2.23) is ionic because solid NaCl is a crystal lattice. The bond type depends on the phase and structure, not just the number.

Electronegativity examples for common bonds

H-Cl
ΔEN 0.96
polar covalent, 21% ionic
Na-Cl
ΔEN 2.23
ionic, 71% ionic character

Reference values from the calculator:

  • C-H ΔEN = 0.35 — effectively nonpolar, the basis of saturated hydrocarbons
  • O-H ΔEN = 1.24 — polar covalent, the cornerstone of water and alcohols
  • N-H ΔEN = 0.84 — polar enough for hydrogen bonding in ammonia
  • C-O ΔEN = 0.89 — polar covalent, the carbonyl bond family
  • C-F ΔEN = 1.43 — strongly polar, but still covalent in CF4
  • K-F ΔEN = 3.16 — one of the most ionic bonds you can make

Electronegativity and bond strength

Pauling's original motivation was to predict bond energies. The bond dissociation energy of A–B is generally larger than the geometric mean of A–A and B–B, and the excess scales with (ΔEN)2. That extra stabilization comes from the partial ionic character of the bond — opposite partial charges attract.

This is why H–F at 569 kJ/mol is so much stronger than H–H (436) or F–F (158). The 3.6 eV/bond excess over the geometric mean reflects the polarity of HF, captured by its ΔEN of 1.78. By contrast, H–Br (366 kJ/mol) shows much smaller excess because ΔEN is only 0.76.

Common electronegativity pitfalls

Electronegativity describes atoms in bonds, not isolated atoms. The free fluorine atom has an electron affinity of 3.40 eV but its electronegativity in HF is the Pauling value of 3.98. The numbers measure different things.

Electronegativity tells you about polarity, not about which atom carries a formal charge. In carbon monoxide the negative end is the carbon (because of resonance), even though oxygen is more electronegative. Formal charges and dipole moments require Lewis structure analysis, not just ΔEN.

Transition metal electronegativity values vary widely with oxidation state. Iron(II) is less electronegative than iron(III); manganese(VII) in permanganate is highly electronegative, almost like a halogen. The Pauling table values are averaged over typical oxidation states and should be treated as approximate for transition metals. Allred-Rochow's scale, which uses effective nuclear charge over covalent radius squared, often gives more useful numbers in inorganic and coordination chemistry contexts.

One last subtlety: hydrogen at 2.20 sits in the middle of the periodic table. It can act electropositively toward fluorine and oxygen (giving HF and water their polar bonds) but electronegatively toward sodium and lithium (forming the H hydride ion in NaH and LiH). This ambivalence is one reason H is hard to place in the periodic table — some versions put it above the alkali metals, some above the halogens, some in both columns.

FAQ

Fluorine combines a small atomic radius with a high effective nuclear charge, so its valence electrons feel a strong pull and any extra electron joining the bond sits very close to the F nucleus. Linus Pauling assigned it 3.98 as the top of his scale; on the Allred-Rochow scale fluorine still sits at the top.
It is the conventional cutoff between polar covalent and ionic bonds, but it is a soft rule. At Delta-EN = 1.7 the Pauling percent-ionic formula gives about 51% ionic character, which Pauling treated as the crossover. Real bonds often have mixed character, so the cutoff is descriptive rather than absolute.
Pauling fit the deviation of measured bond energies from the geometric mean of pure covalent bond energies, producing the curve %ionic = 100 (1 - exp(-0.25 (Delta-EN)^2)). The 0.25 coefficient is empirical. Most chemistry textbooks use this formula even though more elaborate fits exist.
No. The Mulliken scale uses the average of ionization energy and electron affinity (in eV), and the Allred-Rochow scale uses effective nuclear charge over covalent radius squared. The numerical values differ but the trends across the periodic table are the same.
As you move down a group the valence shell sits farther from the nucleus and inner electrons screen more of the nuclear charge. The valence electrons experience a weaker effective pull, so the atom holds shared electrons less tightly.
For most of them, no - they do not normally form bonds. Xe and Kr have measurable values (around 2.6 and 3.0 on Pauling) because they form compounds with fluorine and oxygen. The lighter noble gases He, Ne, Ar are usually left blank.
For a single bond the atom with higher electronegativity carries the delta-minus partial charge. For a polyatomic molecule you sum the bond dipoles vectorially; symmetric molecules like CO2 have polar bonds but no net dipole because the bond moments cancel.
The Pauling difference is only 0.35, well below the 0.5 cutoff. The partial charges are small and the bond is treated as essentially covalent in most organic chemistry, even though there is a tiny delta-minus on carbon.