Markovnikov's Rule
Although Markovnikov's rule was developed for and is specifically applied to the
addition of hydrogen halides to alkenes, many other additions are also described as
Markovnikov or anti-Markovnikov depending on the regioselectivity of the addition
reaction, e.g. the acid catalysed hydration of alkenes (Markovnikov) and the hydroboration / oxidation of alkenes (anti-Markovnikov).
In more general terms, Markovnikov's rule can be "modernised" to cover other addition reactions by considering that the electrophile adds to the least substituted end of the alkene giving rise to the more stable intermediate. So let's rephrase our statement of Markovnikov's rule:
eg. 1:
To afford the observed product, the net reaction is addition of the
hydrogen atom in HBr to the doubly bonded carbon atom in the alkene,
bearing the greater number of hydrogen atoms.
eg. 2:
To afford the observed major product, the net reaction is addition of
the hydrogen atom in HCl to the doubly bonded carbon atom in the
alkene, bearing the greater number of hydrogen atoms.
Although originally stated in relation to hydrohalogenation of
unsymmetrical alkenes, Markovnikov’s rule applies to some other
electrophilic addition reactions of unsymmetrical alkenes (eg. 3) and to
some electrophilic addition reactions of unsymmetrical alkynes (eg. 4).
eg. 3:
eg. 4:
The rule states that :
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Here we see that in principle, propene can protonate to give two different carbocations, one 2o and the other 1o. |
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In more general terms, Markovnikov's rule can be "modernised" to cover other addition reactions by considering that the electrophile adds to the least substituted end of the alkene giving rise to the more stable intermediate. So let's rephrase our statement of Markovnikov's rule:
"when an unsymmetrical alkene undergoes addition with
E-Nu, then the electrophile, E, adds
to the carbon of the alkene that has the greater number of hydrogen substituents,
and the nucleophile, Nu, to the carbon
of the alkene with the fewer number of hydrogen substituents"
eg. 3:
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