Question 1
What is the predicted product of the reaction sequence shown?
![](data:image/png;base64, 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)
◦ I
◦ II
◦ III
◦ IV
◦ V
Question 2
Which of these alkyl halides cannot be used to prepare amines using Gabriel synthesis?
◦ 1-bromo-2,3-dimethylbutane
◦ 1-bromopentane
◦ 1-bromo-3-methylbutane
◦ 2-bromo-2,3-dimethylbutane
◦ 2-bromo-3-methylpentane