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Which of the following complex is optica...

Which of the following complex is optically inactive

A

`[RhCl(CO)(PPh_(3))(NH_(3))]`

B

`[Fe(en)_(2)Cl_(2)]`

C

`[Fe(en)_(2)Cl_(2)]`

D

`[Pd(en)_(2)Cl_(2)]`

Text Solution

AI Generated Solution

The correct Answer is:
To determine which of the given complexes is optically inactive, we need to analyze the structures and geometries of each complex. ### Step-by-Step Solution: 1. **Identify the Complexes**: We have four complexes to analyze. Let's denote them as: - Complex A - Complex B - Complex C - Complex D 2. **Analyze Complex A**: - Complex A has a square planar geometry. - In square planar complexes, the central metal atom is surrounded by four ligands arranged at the corners of a square. - Since square planar complexes have a plane of symmetry, they are optically inactive. 3. **Analyze Complex B**: - Complex B consists of Fe with bis-ethylenediamine and dichloride ligands. - This complex can exhibit geometrical isomerism (cis and trans forms). - The cis isomers will be optically active due to their lack of symmetry, while the trans isomer will be a meso form and thus optically inactive. 4. **Analyze Complex C**: - Complex C is similar to Complex B (as stated in the problem). - Therefore, it will have the same properties: the cis forms are optically active, and the trans form is optically inactive. 5. **Analyze Complex D**: - Complex D has a palladium center with bis-ethylenediamine and dichloride ligands. - Similar to Complex B, it can also exhibit cis and trans isomerism. - The cis forms will be optically active, while the trans form will be optically inactive. 6. **Conclusion**: - Among the complexes analyzed, **Complex A** is optically inactive due to its square planar geometry, which inherently possesses a plane of symmetry. - Complexes B, C, and D can have optically active forms depending on their isomerism. ### Final Answer: **Complex A is optically inactive.**

To determine which of the given complexes is optically inactive, we need to analyze the structures and geometries of each complex. ### Step-by-Step Solution: 1. **Identify the Complexes**: We have four complexes to analyze. Let's denote them as: - Complex A - Complex B - Complex C ...
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