Which of the following best describes the key mechanistic steps in the reaction of an acid chloride and an alcohol to form an ester?
a.
elimination followed by addition
b.
addition followed by decarboxylation
c.
addition followed by elimination
d.
substitution followed by addition
Question 2Which of the following is the correct order of decreasing acid strength of the following compounds (more acidic > less acidic)?
![](data:image/png;base64,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)
a.
1 > 2 > 3
b.
2 > 3 > 1
c.
1 > 3 > 2
d.
3 > 2 > 1
Question 3Which of the following compounds is a 2 amide?
a.
b.
c.
d.
Question 4What is the correct assignment of the functional groups in the following compounds?
![](data:image/png;base64,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)
a.
1 = acid chloride; 2 = ester; 3 = nitrile
b.
1 = carboxylic acid; 2 = ester; 3 = imide
c.
1 = acid chloride; 2 = ester; 3 = amide
d.
1 = acid anhydride; 2 = ester; 3 = imide
Question 5Which of the following is the correct assignment of the classes of the following compounds?
![](data:image/png;base64,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)
a.
1 = lactone; 2 = ester; 3 = amide
b.
1 = ester; 2 = ester; 3 = imide
c.
1 = ester; 2 = imide; 3 = amide
d.
1 = lactone; 2 = anhydride; 3 = imide
Question 6What is the correct assignment of the names of the following substituted benzenes?
![](data:image/png;base64,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)
a.
1 = benzoyl chloride; 2 = benzyl amine; 3 = benzyl alcohol
b.
1 = benzyl amine; 2 = benzoyl chloride; 3 = benzamide
c.
1 = benzamide; 2 = benzoyl chloride; 3 = benzoic acid
d.
1 = benzoyl chloride; 2 = benzamide; 3 = benzoic acid
Question 7What is the IUPAC name of the following compound?
![](data:image/png;base64,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)
a.
dimethylamino 3-phenylpropanoic acid
b.
N,
N-dimethyl 2-phenylethyl amide
c.
N,
N-dimethyl 3-phenylpropanamide
d.
dimethyl 2-phenylpropanoylamine
Question 8Instructions: Tell which spectroscopic technique you would use to distinguish between the two members of the pair. Tell what differences you would expect to see.
Identify spectroscopic technique:
![](data:image/png;base64,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)
Question 9Instructions: Tell which spectroscopic technique you would use to distinguish between the two members of the pair. Tell what differences you would expect to see.
Identify spectroscopic technique:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUsAAABaCAYAAAAxSnQUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAABEgSURBVHhe7Z17jB1THMdX1IpXiFBCqOoWjXrUbhEtqixtEI+uZxGvxKMiXUQ8/iJCgtQzrG2ttuIVz6q3Lfqi3op4NCGIpKVFPYqG9vA5O2d3Ojsz)