The electronic configuration of an atom is the distribution of its electrons among the available shells, subshells and orbitals. Electronic configurations are written in a standard notation in which each occupied subshell is written in the form nlx, where n is the principal quantum number, l the subshell symbol (s, p, d, f) and x the number of electrons in that subshell.
Example of Electronic ConfigurationTo write the electronic configuration of an ion, first write the configuration of the neutral atom and then add electrons for anions (negative charge) or remove electrons for cations (positive charge). Electrons are added or removed from the outermost shell (highest principal quantum number) first.
Example: Al (neutral): [Ne] 3s2 3p1.
For chlorine: Cl : [Ne] 3s2 3p5.
For the chloride ion: Cl- : [Ne] 3s2 3p6.
Note for transition elements: when cations form, electrons are removed first from the shell with the highest principal quantum number (the nth shell). For example, for the 3d series electrons are removed from 4s before 3d.
Some elements show departures from the simple Aufbau filling order because a half-filled or fully-filled d subshell gives extra stability. Important examples:
Half-filled and completely filled subshells (for example d5, d10, f7, f14) have greater symmetry and are relatively more stable. This extra stability can make it favourable to move an electron from the s subshell into the d subshell to achieve a half-filled or fully-filled d configuration.
Electrons in degenerate orbitals with parallel spins can exchange positions. Each exchange lowers the energy; this lowering is the exchange energy. Configurations with more possible exchanges (parallel spins) have larger exchange stabilization. The extra stability from exchange energy contributes to the preference for half-filled or fully-filled subshells.
The enhanced stability of half-filled and fully-filled subshells arises from a combination of:
The magnetic behaviour of an atom or ion depends on the number of unpaired electrons it contains.
The spin-only magnetic moment (in Bohr magnetons, BM) for a species with n unpaired electrons is given by:

That is, μ = √(n(n + 2)) BM, where n is the number of unpaired electrons.
Ques. Calculate the magnetic moment of these species
(i) Cr
Solution:
No. of unpaired electrons in chromium (observed configuration [Ar] 4s1 3d5) = 6.
μ = √[n(n + 2)] BM
μ = √[6(6 + 2)] BM
μ = √[6 × 8] BM
μ = √48 BM
μ ≈ 6.93 BM.
Note: Species with unpaired electrons absorb visible wavelengths corresponding to electronic transitions and therefore frequently show colours. Paired-electron (diamagnetic) species are generally colourless in the same way when transitions in the visible region are absent.
| 1. What is an electron configuration? | ![]() |
| 2. How is the magnetic moment (m) related to electron configurations? | ![]() |
| 3. What is the radial wave function (R) in electron configurations? | ![]() |
| 4. How does the radial probability density (R2) relate to electron configurations? | ![]() |
| 5. What is the significance of the angular wave function (QF) in electron configurations? | ![]() |