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A tetrahedral compound of type [MP2Q2] has two geometrical isomers.
- a)True
- b)False
Correct answer is option 'B'. Can you explain this answer?
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Most Upvoted Answer
A tetrahedral compound of type [MP2Q2] has two geometrical isomers.a)T...
False
Explanation:
A tetrahedral compound of type [MP2Q2] can have only one geometrical isomer. This is because the two identical ligands (P2) occupy the same position in the tetrahedral arrangement, and hence, cannot give rise to any geometrical isomerism. The only possibility of isomerism arises due to the two different ligands (Q2), which can occupy either adjacent or opposite positions in the tetrahedron.
Thus, the possible isomers are:
- cis-[MP2(Q)2], where the two Q ligands occupy adjacent positions in the tetrahedron.
- trans-[MP2(Q)2], where the two Q ligands occupy opposite positions in the tetrahedron.
Therefore, the statement "A tetrahedral compound of type [MP2Q2] has two geometrical isomers" is false.
Explanation:
A tetrahedral compound of type [MP2Q2] can have only one geometrical isomer. This is because the two identical ligands (P2) occupy the same position in the tetrahedral arrangement, and hence, cannot give rise to any geometrical isomerism. The only possibility of isomerism arises due to the two different ligands (Q2), which can occupy either adjacent or opposite positions in the tetrahedron.
Thus, the possible isomers are:
- cis-[MP2(Q)2], where the two Q ligands occupy adjacent positions in the tetrahedron.
- trans-[MP2(Q)2], where the two Q ligands occupy opposite positions in the tetrahedron.
Therefore, the statement "A tetrahedral compound of type [MP2Q2] has two geometrical isomers" is false.
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Community Answer
A tetrahedral compound of type [MP2Q2] has two geometrical isomers.a)T...
Tetrahedral complexes do not form geometric isomers as the relative positions of all the ligands will always be same because of the geometric properties of a tetrahedron.
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A tetrahedral compound of type [MP2Q2] has two geometrical isomers.a)Trueb)FalseCorrect answer is option 'B'. Can you explain this answer?
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