Find the number of functional groups in the given compound.
Answer
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Hint: In organic chemistry, a functional group is a specific group of atoms or molecules which are bonded to compounds at a particular position. These groups account for different characteristic physical and chemical properties of compounds and are responsible to undergo distinctive chemical reactions.
Complete answer:
In the structure of the given compound, the functional groups are represented within the red circle as follows:
The general representation and name of the functional groups in the given compound are as follows:
1. Primary amide: The general representation of this group is as follows:
Where, R is an alkyl group and $ CON{H_2} $ part of the structure contributes to the functional group of the compound.
2. Secondary amine: The general representation of this group is $ {R_1} - NH - {R_2} $ , where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and $ - NH - $ part of the structure contributes to the functional group of the compound.
3. Ether: The general representation of this group is $ {R_1} - O - {R_2} $ , where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and $ - O - $ part of the structure contributes to the functional group of the compound.
4. Secondary amide: The general representation of this group is as follows:
where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and the $ - CONH - $ part of the structure contributes to the functional group of the compound.
5. Carboxylic acid: The general representation of this group is as follows:
Where, R is an alkyl group and $ COOH $ part of the structure contributes to the functional group of the compound.
Hence, the total number of functional groups or substituent groups present in the given compound is $ = 5 $ .
Note:
Always remember that the alkanes are not considered as a part of functional groups in an organic compound because alkanes consist of carbon-carbon single bonds which have only one sigma bond and are much stronger and stable than alkene and alkyne molecules. Therefore, in the given compound ethyl group i.e., $ {C_2}{H_5} $ group is not considered as a functional group.
Complete answer:
In the structure of the given compound, the functional groups are represented within the red circle as follows:
The general representation and name of the functional groups in the given compound are as follows:
1. Primary amide: The general representation of this group is as follows:
Where, R is an alkyl group and $ CON{H_2} $ part of the structure contributes to the functional group of the compound.
2. Secondary amine: The general representation of this group is $ {R_1} - NH - {R_2} $ , where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and $ - NH - $ part of the structure contributes to the functional group of the compound.
3. Ether: The general representation of this group is $ {R_1} - O - {R_2} $ , where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and $ - O - $ part of the structure contributes to the functional group of the compound.
4. Secondary amide: The general representation of this group is as follows:
where $ {R_1} $ and $ {R_2} $ are the alkyl groups which can either be same or different and the $ - CONH - $ part of the structure contributes to the functional group of the compound.
5. Carboxylic acid: The general representation of this group is as follows:
Where, R is an alkyl group and $ COOH $ part of the structure contributes to the functional group of the compound.
Hence, the total number of functional groups or substituent groups present in the given compound is $ = 5 $ .
Note:
Always remember that the alkanes are not considered as a part of functional groups in an organic compound because alkanes consist of carbon-carbon single bonds which have only one sigma bond and are much stronger and stable than alkene and alkyne molecules. Therefore, in the given compound ethyl group i.e., $ {C_2}{H_5} $ group is not considered as a functional group.
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