Question 1
What reagents are necessary to carry out the conversion shown?
![](data:image/png;base64, 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)
◦
◦
◦ H
3O
+◦ NaBH
4/CH
3OH
◦ none of the above
Question 2
What is the predicted product of the reaction sequence shown?
![](data:image/png;base64, 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)
◦ 6,7-dimethyl-3-nonanol
◦ 6,7-dimethyl-3-nonanal
◦ 3,4-dimethyl-7-nonanone
◦ 3,4-dimethyl-7-nonanol
◦ 6,7-dimethyl-3-nonanone