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A pair of enantiomers is:...

A pair of enantiomers is:

A

a pair of non superimposable mirror image of each other

B

a pair of superimposable image of each other

C

always optically active if one is dextrorotatory then other will be laevorotatory by same magnitude

D

compounds having same boiling points

Text Solution

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The correct Answer is:
To determine a pair of enantiomers, we need to understand what enantiomers are and their characteristics. Here is a step-by-step solution to the question: ### Step 1: Understand Enantiomers Enantiomers are a type of stereoisomer that are non-superimposable mirror images of each other. This means that if you were to place one enantiomer over its mirror image, they would not align perfectly. **Hint:** Remember that enantiomers always come in pairs and are related to chirality. ### Step 2: Analyze the Statements We are given four statements regarding enantiomers. We need to evaluate each statement to determine which ones are correct. 1. **Statement 1:** A pair of non-superimposable mirror images of each other. - This statement is **correct** because it directly defines what enantiomers are. 2. **Statement 2:** A pair of superimposable mirror images of each other. - This statement is **incorrect** because superimposable images do not represent enantiomers; they represent identical molecules. 3. **Statement 3:** Compounds having the same boiling point. - This statement is **correct** because enantiomers have identical physical properties, including boiling points, except for their interaction with polarized light. 4. **Statement 4:** Always optically active; if one is dextro, then the other will be levorotatory by the same magnitude. - This statement is **correct** because enantiomers rotate plane-polarized light in opposite directions (one clockwise and the other counterclockwise). ### Step 3: Conclusion Based on the analysis: - The correct statements regarding enantiomers are **1, 3, and 4**. ### Final Answer A pair of enantiomers is defined by the first, third, and fourth statements being correct. ---
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