7. Substitution Reactions
SN1 Reaction
32PRACTICE PROBLEM
Consider the following SN1 reaction:
![](data:image/png;base64,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)
(i) Provide the reaction mechanism.
(ii) Identify the role (acid/base/nucleophile/electrophile) of 1-propanol in the reaction.
(iii) Identify the functional group formed in the product.
Consider the following SN1 reaction:
(i) Provide the reaction mechanism.
(ii) Identify the role (acid/base/nucleophile/electrophile) of 1-propanol in the reaction.
(iii) Identify the functional group formed in the product.