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Periodic table with elements that have unpaired electrons coloured

In chemistry an unpaired electron is an electron that occupies an orbital singly, rather than as part of an electron pair.

As the formation of electron pairs is often energetically favorable, either in the form of a chemical bond or as a lone pair, unpaired electrons are relatively uncommon in chemistry, because an entity that carries an unpaired electron is usually rather reactive.

Radicals are uncommon in s- and p-block chemistry, since the unpaired electron occupies a valence p orbital or an sp, sp2 or sp3 hybrid orbital. These orbitals are strongly directional and therefore overlap to form strong covalent bonds, favouring dimerisation of radicals. Radicals can be stable if dimerisation would result in a weak bond or the unpaired electrons are stabilised by delocalisation. In contrast, radicals in d- and f-block chemistry are very common. The less directional, more diffuse d and f orbitals, in which unpaired electrons reside, overlap less effectively, form weaker bonds and thus dimerisation is generally disfavoured. These d and f orbitals also have comparatively smaller radial extension, disfavouring overlap to form dimers.[1]

In organic chemistry they typically only occur briefly during a reaction on an entity called a radical; however, they play an important role in explaining reaction pathways.

More stable entities with unpaired electrons do exist, e.g. the oxygen-molecule has two unpaired electrons and the nitric oxide molecule has one. According to Hund's rule the spins of unpaired electrons are aligned parallel and this gives these molecules paramagnetic properties.

The most stable examples of unpaired electrons are found on the atoms and ions of lanthanides. The incomplete f-shell of these entities does not interact very strongly with the environment they are in and this prevents them from being paired. The ion with the largest number of unpaired electrons is Gd3+ with seven unpaired electrons.

[edit] References

  1. ^ N. C. Norman (1997). Periodicity and the s- and p-Block Elements. Oxford University Press. p. 43. ISBN 0-19-855961-5. 



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