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The maximum number of carbon atoms arran...

The maximum number of carbon atoms arranged linearly in the molecule,
`CH_(3)-C-=C-CH=CH_(2)` is

A

5

B

4

C

2

D

3

Text Solution

AI Generated Solution

The correct Answer is:
To determine the maximum number of carbon atoms arranged linearly in the molecule \( CH_3-C \equiv C-CH=CH_2 \), we can analyze the structure and hybridization of each carbon atom in the molecule. ### Step-by-Step Solution: 1. **Identify the Structure**: The given molecule is \( CH_3-C \equiv C-CH=CH_2 \). We can break it down into its components: - \( CH_3 \) (methyl group) - \( C \equiv C \) (triple bond between two carbon atoms) - \( CH \) (carbon with a double bond) - \( CH_2 \) (carbon with two hydrogens) 2. **Determine Hybridization**: - The carbon in \( CH_3 \) is \( sp^3 \) hybridized (single bonds). - The carbon in the triple bond \( C \equiv C \) is \( sp \) hybridized (linear). - The carbon in \( CH \) (attached to \( C \equiv C \) and \( CH_2 \)) is \( sp^2 \) hybridized (one double bond). - The carbon in \( CH_2 \) is also \( sp^2 \) hybridized. 3. **Analyze Linear Arrangement**: - The \( sp \) hybridized carbons (the ones involved in the triple bond) will be linear. - The \( sp^2 \) hybridized carbons (the ones involved in the double bond) will be planar but can still be part of a linear arrangement if they are connected in a straight line. - The \( sp^3 \) hybridized carbon cannot be linear due to its tetrahedral geometry. 4. **Count the Linear Carbons**: - The two \( sp \) hybridized carbons (from the triple bond) can be counted as linear. - The \( sp^2 \) hybridized carbon (the one connected to the double bond) can also be included in the linear arrangement. - The \( sp^3 \) hybridized carbon cannot be counted as it disrupts linearity. 5. **Conclusion**: The maximum number of carbon atoms that can be arranged linearly in the molecule is 3 (the two \( sp \) hybridized carbons and one \( sp^2 \) hybridized carbon). ### Final Answer: The maximum number of carbon atoms arranged linearly in the molecule \( CH_3-C \equiv C-CH=CH_2 \) is **3**.
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