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Correct answer: 6
To determine the number of complex ions that show cis-trans isomerism, we need to analyze the structure of each complex. Cis-trans isomerism is a type of geometrical isomerism possible in octahedral and square planar complexes, where ligands can be arranged either adjacent (cis, 90° apart in octahedral) or opposite (trans, 180° apart in octahedral) to each other.
All the given complexes have a coordination number of 6 and therefore adopt an octahedral geometry. Let's examine each complex ion individually.
-
- This complex has the general formula , where
M = Co,AAis the symmetric bidentate ligand ethylenediamine (en), andBis the monodentate ligandCl. - In an octahedral complex of this type, the two
Bligands (Clions) can be placed either adjacent to each other (cis-isomer) or opposite to each other (trans-isomer). - Therefore, shows cis-trans isomerism.
- This complex has the general formula , where
-
- This complex has the general formula , which is the same as . Here,
M = Cr,AAis the symmetric bidentate ligand oxalate (ox), andBis the monodentate ligandCl. - Similar to the first complex, the two
Clligands can be arranged in cis or trans positions. - Therefore, shows cis-trans isomerism.
- This complex has the general formula , which is the same as . Here,
-
- This complex has the general formula , where
M = Fe, , andB = OH. - In this octahedral arrangement, the two
Bligands (OHions) can be located at adjacent positions (cis-isomer) or opposite positions (trans-isomer). - Therefore, shows cis-trans isomerism.
- This complex has the general formula , where
-
- This complex has the general formula , where
M = Fe, , andB = CN. - This is structurally analogous to the type. The isomerism is determined by the relative positions of the two
Aligands ( molecules). They can be cis or trans to each other. - Therefore, shows cis-trans isomerism.
- This complex has the general formula , where
-
- This complex has the general formula , where
M = Co,AA = en, , andC = Cl. - Here, we have two different monodentate ligands. Geometrical isomerism arises from the relative positions of these two ligands,
BandC. - The isomer where and
Clare adjacent (90° apart) is the cis-isomer. - The isomer where and
Clare opposite (180° apart) is the trans-isomer. - Therefore, shows cis-trans isomerism.
- This complex has the general formula , where
-
- This complex has the general formula , where
M = Co, , , andC = Cl. - Similar to the previous case, the geometrical isomers are determined by the relative positions of the two different monodentate ligands, and
Cl. - They can be adjacent to each other (cis-isomer) or opposite to each other (trans-isomer).
- Therefore, shows cis-trans isomerism.
- This complex has the general formula , where
Conclusion: All six of the given complex ions have compositions and geometries that allow for cis-trans isomerism. Counting them, we have:
- - Yes
- - Yes
- - Yes
- - Yes
- - Yes
- - Yes
The total number of complex ions that show cis-trans isomerism is 6.
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