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The total number of chair conformations possible for 1,2-dimethylcyclohexane is _____.
(Important : you should answer only the numeric value)
Correct answer is '4'. Can you explain this answer?
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The total number of chair conformations possible for 1,2-dimethylcyclo...
Explanation:
To determine the total number of chair conformations possible for 1,2-dimethylcyclohexane, we need to consider the different possible orientations of the methyl groups on the cyclohexane ring.
Step 1: Identify the cyclohexane ring:
1,2-dimethylcyclohexane consists of a cyclohexane ring with two methyl groups attached to carbon atoms 1 and 2.
Step 2: Determine the chair conformation:
In a chair conformation, the cyclohexane ring adopts a shape resembling a chair, with alternating up and down positions for the carbon atoms. This conformation is the most stable for cyclohexane.
Step 3: Place the first methyl group:
We can place the first methyl group in either an axial or equatorial position on carbon atom 1. This gives us two possible orientations for the first methyl group.
Step 4: Place the second methyl group:
Since the second methyl group is attached to carbon atom 2, it can be placed in either an axial or equatorial position. This also gives us two possible orientations for the second methyl group.
Step 5: Determine the total number of conformations:
To find the total number of conformations, we multiply the number of possible orientations for the first methyl group (2) by the number of possible orientations for the second methyl group (2). This gives us 2 x 2 = 4 possible chair conformations.
Therefore, the total number of chair conformations possible for 1,2-dimethylcyclohexane is 4.
To determine the total number of chair conformations possible for 1,2-dimethylcyclohexane, we need to consider the different possible orientations of the methyl groups on the cyclohexane ring.
Step 1: Identify the cyclohexane ring:
1,2-dimethylcyclohexane consists of a cyclohexane ring with two methyl groups attached to carbon atoms 1 and 2.
Step 2: Determine the chair conformation:
In a chair conformation, the cyclohexane ring adopts a shape resembling a chair, with alternating up and down positions for the carbon atoms. This conformation is the most stable for cyclohexane.
Step 3: Place the first methyl group:
We can place the first methyl group in either an axial or equatorial position on carbon atom 1. This gives us two possible orientations for the first methyl group.
Step 4: Place the second methyl group:
Since the second methyl group is attached to carbon atom 2, it can be placed in either an axial or equatorial position. This also gives us two possible orientations for the second methyl group.
Step 5: Determine the total number of conformations:
To find the total number of conformations, we multiply the number of possible orientations for the first methyl group (2) by the number of possible orientations for the second methyl group (2). This gives us 2 x 2 = 4 possible chair conformations.
Therefore, the total number of chair conformations possible for 1,2-dimethylcyclohexane is 4.
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The total number of chair conformations possible for 1,2-dimethylcyclohexane is _____.(Important : you should answer only the numeric value)Correct answer is '4'. Can you explain this answer?
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