How many different aldols (hydroxyaldehydes), including constitutional isomers and stereoisomers, are formed upon treatment of butanal with base?
a.
1
b.
2
c.
3
d.
4
Question 2Instructions: The Stork enamine reaction is a variation on the Michael reaction that utilizes an enamine nucleophile. Use this information to answer the following question.
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)
Refer to instructions. Draw the structures of the ketone and amine products of this reaction.
Question 3Instructions: Draw the structures of the precursors to the Michael reaction products shown in the question(s) below. Label the Michael donor and the Michael acceptor in each case and formulate the reaction.
Draw and label:
![](data:image/png;base64,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)
Question 4Instructions: Draw the structures of the precursors to the Michael reaction products shown in the question(s) below. Label the Michael donor and the Michael acceptor in each case and formulate the reaction.
Draw and label:
![](data:image/png;base64,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)
Question 5Instructions: Draw the structures of the precursors to the Michael reaction products shown in the question(s) below. Label the Michael donor and the Michael acceptor in each case and formulate the reaction.
Draw and label:
![](data:image/png;base64,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)
Question 6Instructions: Draw the structure of the product you would expect to obtain by Claisen condensation of the esters shown in the question(s) below. If an ester does not undergo Claisen condensation, explain why it does not.
Draw and explain:
![](data:image/png;base64,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)
Question 7Instructions: Draw the structure of the product you would expect to obtain by Claisen condensation of the esters shown in the question(s) below. If an ester does not undergo Claisen condensation, explain why it does not.
Draw and explain:
![](data:image/png;base64,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)
Question 8Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)
Refer to instructions. This reaction is an example of:
a.
a mixed Claisen condensation.
b.
a Dieckman condensation.
c.
a Michael reaction.
d.
a mixed aldol reaction.
Question 9Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)