A four-coordinate complex \(\mathrm{MA}_{2} \mathrm{~B}_{2}\) is prepared and found to have two different isomers. Is it possible to determine from this information whether the complex is square planar or tetrahedral? If so, which is it?

Short Answer

Expert verified
The complex MA₂B₂ can be either square planar or tetrahedral. However, considering the number of isomers, a square planar complex has two isomers (cis- and trans-), while a tetrahedral complex has no isomers. Since the given information states that the complex has two different isomers, it can be concluded that the complex MA₂B₂ is square planar.

Step by step solution

01

Identify possible isomers for square planar geometry

In a square planar complex, the molecule is arranged in a planar fashion with the 4 ligands at the vertices of a square. The possible isomers for a square planar complex are cis- and trans-isomers. Cis-isomers have the two A ligands and the two B ligands adjacent to each other, whereas trans-isomers have one A and one B ligand adjacent to each other. Therefore, there are two different isomers for a square planar complex.
02

Identify possible isomers for tetrahedral geometry

In a tetrahedral complex, the molecule is arranged in a three-dimensional tetrahedral configuration with 4 ligands at the vertices of a tetrahedron. In the case of the MA₂B₂ complex with a tetrahedral geometry, there is no possibility of having different isomers because all vertices of a tetrahedron are adjacent. Regardless of the positioning of the A and B ligands, they always possess a single arrangement.
03

Comparing isomer numbers

Now, we have determined that a square planar MA₂B₂ complex has two isomers (cis- and trans-) while a tetrahedral MA₂B₂ complex doesn't have any isomers. The given information implies that the complex has two different isomers, which matches the isomer count for a square planar MA₂B₂ complex.
04

Conclusion

Based on the given information and the analysis of the isomers for square planar and tetrahedral geometries, we can conclude that the complex MA₂B₂ is square planar.

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