For a molecule AB4, dipole moment is 0. Then its orbital geometry may ...
Orbital Geometry of Molecule AB4 with Dipole Moment 0
The dipole moment of a molecule is the measure of the separation of positive and negative charges within it. If the dipole moment of a molecule is zero, it means that the positive and negative charges cancel out each other, and the molecule is nonpolar.
Now, let's consider a molecule AB4, where A is the central atom and B is the surrounding atom. If the dipole moment of this molecule is zero, it means that the molecule is nonpolar, which also implies that the surrounding atoms B are symmetrically arranged around the central atom A.
The orbital geometry of a molecule depends on the arrangement of its surrounding atoms around the central atom. Let's discuss the possible orbital geometries of molecule AB4:
1. Tetrahedral: In a tetrahedral geometry, the surrounding atoms are arranged at the four corners of a tetrahedron around the central atom. This geometry is non-symmetric, and the dipole moment of a molecule with a tetrahedral geometry is not zero. Therefore, option A is not correct.
2. Trigonal bipyramidal: In a trigonal bipyramidal geometry, the surrounding atoms are arranged at the corners of two connected triangles, one above and one below the central atom. This geometry is also non-symmetric, and the dipole moment of a molecule with a trigonal bipyramidal geometry is not zero. Therefore, option B is not correct.
3. Octahedral: In an octahedral geometry, the surrounding atoms are arranged at the corners of a regular octahedron around the central atom. This geometry is symmetric, and the dipole moment of a molecule with an octahedral geometry can be zero. Therefore, option C is correct.
4. A and C both: As we have seen, option A is incorrect, and option C is correct. Therefore, option D, which includes both options A and C, is also correct.
In conclusion, the orbital geometry of molecule AB4 is either octahedral or a combination of tetrahedral and octahedral, which can result in a dipole moment of zero.
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