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How many geometrical isomers are possibl...

How many geometrical isomers are possible for `MA_(2)B_(2)C_(2)` ?

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To determine how many geometrical isomers are possible for the coordination compound \( MA_2B_2C_2 \), we will analyze the arrangement of the ligands around the central metal atom \( M \). ### Step-by-Step Solution: 1. **Identify the Coordination Environment:** The complex \( MA_2B_2C_2 \) consists of one metal ion \( M \) coordinated to two \( A \) ligands, two \( B \) ligands, and two \( C \) ligands. 2. **Understand Geometrical Isomerism:** Geometrical isomers arise due to different spatial arrangements of the ligands around the central metal ion. In this case, we can have cis and trans arrangements for the ligands. 3. **Consider Different Arrangements:** - **Cis Arrangement:** In a cis arrangement, the same type of ligands are adjacent to each other. For example, if we have \( A \) ligands together, we can have: - \( A A \) cis, \( B B \) cis, \( C C \) cis. - **Trans Arrangement:** In a trans arrangement, the same type of ligands are opposite each other. For example: - \( A A \) trans, \( B B \) trans, \( C C \) trans. 4. **Count Possible Isomers:** - **Case 1:** \( A \) ligands are cis, \( B \) and \( C \) can be either cis or trans. - **Case 2:** \( B \) ligands are cis, \( A \) and \( C \) can be either cis or trans. - **Case 3:** \( C \) ligands are cis, \( A \) and \( B \) can be either cis or trans. - **All Ligands Cis:** All \( A \), \( B \), and \( C \) are cis. - **All Ligands Trans:** All \( A \), \( B \), and \( C \) are trans. 5. **List the Unique Isomers:** - \( A A \) cis, \( B B \) cis, \( C C \) trans (1) - \( A A \) cis, \( B B \) trans, \( C C \) cis (2) - \( A A \) trans, \( B B \) cis, \( C C \) cis (3) - \( A A \) cis, \( B B \) cis, \( C C \) cis (4) - \( A A \) trans, \( B B \) trans, \( C C \) trans (5) 6. **Final Count:** After analyzing all possible arrangements, we find that there are a total of **5 geometrical isomers** for the complex \( MA_2B_2C_2 \). ### Final Answer: The total number of geometrical isomers possible for \( MA_2B_2C_2 \) is **5**.
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