Inert pair effect is defined as
The non-participation of the two s electrons in bonding due to the high energy needed for unpairing them.
Explanation:
Electrons orbit around the nucleus in different energy levels called as shells or principle quantum number n. Each consecutive shell has greater energy as it moves away from the nucleus. Each shell is further divided into subshells and orbitals like s, p, d, f in which electrons are distributed as follows:
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)
Electrons from the outermost shell are responsible for bonding. The inert-pair effect is the tendency of the outermost s-orbital electrons to not participate in chemical reactions. It occurs mainly in elements that come after the transition elements in the periodic table. The inert pair effect describes the preference of late p-block elements to form ions with an oxidation state of 2 less than their group valency. The 2 electrons from s orbital are less likely to take part in chemical reactions and they are harder to remove via ionization, because once other electrons from higher energy orbitals are removed the atomic radius decreases and does not overlap with other reactants. So, while lighter p-block elements usually "give away" their s and p electrons when they form chemical compounds, heavier p-block elements tend to "give away" their p electrons but keep their s electrons.
Example: Al(III) is preferred over Al(I) but Tl(I) is preferred over Tl(III) although both are in the same group.