The substance formed in the following reaction is called:
![](data:image/png;base64,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)
a.
vicinal diol
b.
geminal diol
c.
acetal
d.
hydrate
e.
b or d
Question 2Instructions: Consider the reaction below to answer the following question.
![](data:image/png;base64,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)
Refer to instructions. Write the complete stepwise mechanism for the reaction shown above. Show all intermediate structures and all electron flow with arrows.
Question 3Instructions: Provide IUPAC names for each structure below.
Name:
![](data:image/png;base64,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)
Question 4Instructions: Provide IUPAC names for each structure below.
Name:
![](data:image/png;base64,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)
Question 5Instructions: Draw structures corresponding to each of the following names.
Draw:
cyclohexen-2-one
Question 6Instructions: Draw structures corresponding to each of the following names.
Draw:
5,5-dimethylcyclohexane-1,3-dione (dimedone)
Question 7Instructions: Draw structures corresponding to each of the following names.
Draw:
benzophenone
Question 8Instructions: Consider the following 1H NMR to answer the following question.
![](data:image/png;base64,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)
Spectrum obtained from: SDBSWeb : http://riodb01.ibase.aist.go.jp/sdbs/ (National Institute of Advanced Industrial Science and Technology, 11-07-08)
Refer to instructions. This compound is known to contain both a C=O group and an OH group. Based on this spectrum, this compound would be classified as:
a.
aromatic carboxylic acid
b.
aliphatic carboxylic acid
c.
carbonyl containing an alcohol functional group
d.
either a or b
Question 9Based on the following IR spectrum, this compound would be classified as:
![](data:image/png;base64,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)
Spectrum obtained from: SDBSWeb : http://riodb01.ibase.aist.go.jp/sdbs/ (National Institute of Advanced Industrial Science and Technology, 11-07-08)
a.
aliphatic carboxylic acid
b.
aromatic carboxylic acid
c.
aliphatic nitrile
d.
aromatic nitrile
e.
carbonyl containing an alcohol functional group
Question 10What is the major organic product obtained from the following reaction?
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a.
b.
c.
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