How many stereoisomers are possible for Prilosec (shown below)? N- H -S. Link О 1 O 2 О 4 O 8 О 16 z.

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**Title: Understanding Stereoisomers of Prilosec**

**Content:**

**How many stereoisomers are possible for Prilosec (shown below)?**

*Chemical Structure:* The image features the chemical structure of Prilosec (omeprazole). This structure includes several rings: a benzene ring with a methoxy group, a pyridine ring, and two heteroatoms (N, S) forming additional rings. The molecule also has a chiral sulfur atom, which is key in determining stereoisomers.

*Link:* [Additional Resources](#)

*Options:*
- ○ 1
- ○ 2
- ○ 4
- ○ 8
- ○ 16

**Diagram Explanation:**
The diagram shows the specific molecular arrangement of Prilosec, highlighting the stereo centers that influence the number of possible stereoisomers. The arrangement of these atoms around the chiral center(s) can create different isomers with unique orientations in three-dimensional space. By determining the number of chiral centers, one can calculate the number of possible stereoisomers using the formula \(2^n\), where \(n\) is the number of chiral centers.
Transcribed Image Text:**Title: Understanding Stereoisomers of Prilosec** **Content:** **How many stereoisomers are possible for Prilosec (shown below)?** *Chemical Structure:* The image features the chemical structure of Prilosec (omeprazole). This structure includes several rings: a benzene ring with a methoxy group, a pyridine ring, and two heteroatoms (N, S) forming additional rings. The molecule also has a chiral sulfur atom, which is key in determining stereoisomers. *Link:* [Additional Resources](#) *Options:* - ○ 1 - ○ 2 - ○ 4 - ○ 8 - ○ 16 **Diagram Explanation:** The diagram shows the specific molecular arrangement of Prilosec, highlighting the stereo centers that influence the number of possible stereoisomers. The arrangement of these atoms around the chiral center(s) can create different isomers with unique orientations in three-dimensional space. By determining the number of chiral centers, one can calculate the number of possible stereoisomers using the formula \(2^n\), where \(n\) is the number of chiral centers.
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