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Elimination Reactions

General Features

When a nucleophile attacks an alkyl halide, two substitution pathways are possible. There is however another reaction which can occur and in some cases compete with or override the substitution pathway. This is elimination, or removal of HX from an alkyl halide. The general equation below shows a comparison of substitution and elimination:
 
 

image83

It can be seen that elimination could well take place under the same reaction conditions as substitution, if there is a hydrogen atom b to the halogen. Furthermore, there is the question of regiochemistry in elimination of unsymmetrical alkyl halides. If there is a b-hydrogen on each side of the halogen, two alkene products are possible:

image84

In the elimination of 2-bromo-2-methylbutane with a strong, unhindered base such as sodium ethoxide in ethanol, the two alkene products are formed in the ratio 7:3 respectively. We see that the more substituted alkene product is favoured. This is not surprising, since the thermodynamic stability of alkenes increases with substitution; although what really matters is that the more substituted alkene has a transition state with a lower energy. The more substituted alkene is termed the Saytzeff product (German spelling, Russian spelling = Zaitsev). With a sterically hindered, strong base such as potassium t-butoxide in t-butanol, the ratio is reversed and the less substituted alkene is favoured, on steric grounds. The less substituted alkene is termed the Hofmann product. Hofmann elimination is also favoured by substrates with bulky leaving groups such as Et3N+, Me2S+.

As in substitution reactions, eliminations can occur by a variety of mechanisms, the most common being E2, E1 and E1CB.
 

The E2 Pathway

Kinetics

The rate law for an E2 reaction is found to be analogous to that for SN2:

Rate = k [RX] [Base]

Mechanism

In common with the SN2 mechanism, E2 elimination is a bimolecular process, i.e. two species are involved in the rate-determining step (r.d.s.). There are no intermediates, just one transition state. The diagram below shows the general mechanism:
 
 

image85

There is stereochemical evidence for the mechanism as shown above. Elimination must always occur from a periplanar geometry. This means that all four atoms H-C-C-X must all lie in the same plane. Further, antiperiplanar (staggered) geometry is favoured over synperiplanar (eclipsed):

image86


Careful choice of substrate can lead to formation of products which can only form by antiperiplanar elimination. Molecular orbital interactions also favour the antiperiplanar geometry.
 

The E1 Pathway

Kinetics

The E1 pathway shows first-order kinetics and the rate is dependent only on the concentration of the alkyl halide:

Rate = k [RX]

Mechanism

As the designation implies, the E1 pathway involves just one species in the rate-determining step, the alkyl halide. The first (rate-determining) step is exactly the same as for the SN1 reaction, heterolytic fission of the C-X bond to give a carbocation and a halide ion. For the second step, instead of the nucleophile/base adding to the carbocation, a proton is removed, forming an alkene:

image87

The best candidates for E1 elimination will therefore be those which can form relatively stable carbocations, i.e. tertiary halides. Also, if the base is weak, the E1 pathway may be followed.

The more substituted alkene is usually obtained, obeying Saytzeff's rule.
 

The E1CB Pathway

The E1CB mechanism is another unimolecular elimination pathway. However, a hydrogen is lost first, followed by the halogen. The designation CB stems from the fact that it is the conjugate base of the substrate that is losing the halide ion. The E1CB pathway is likely to be followed by substrates with acidic hydrogens and poor leaving groups.

image88

The problems in this section concentrate on the E2, E1 and E1CB pathways described above. If you encounter an unfamiliar reagent or substrate, don't panic! Use the chemistry you know to propose a viable mechanism, and remember, you are looking for an overall elimination.

 

 

© University of Aberdeen 1998-2008  
Page author : Dr Mary Masson 




Page updated  Friday, 01-Aug-2008 13:40:47 BST