Which of the following molecular geometries (shapes) are always Polar if 2 of the atoms around...

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Which of the following molecular geometries (shapes) are always Polar if 2 of the atoms around the central atom are Fluorine

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Answer 1

Answer #1

square planar trigonal planar V trigonal pyramidal trigonal bipyramidal V bent V tetrahedral t-shape octahedral V square pyra

Square planar:

و -- ور ورس

In this structure the net dipole moment = 0. Hence, the molecules exhibiting this geometry is not always polar.

Trigonal planar:

Br- A

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

Trigonal pyramidal:

Br- A

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

Trigonal bipyramidal:

T Br- A T—

In this structure the net dipole moment = 0. Hence, the molecules exhibiting this geometry is not always polar.

Bent:

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

Tetrahedral:

_B|A |

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

T-shape:

A - F

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

Octahedral:

レーダー

In this structure the net dipole moment = 0. Hence, the molecules exhibiting this geometry is not always polar.

Square pyramidal:

Br HT

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

Seesaw:

The net dipole moment of the all possible molecules in this geometry is always nonzero. Hence, this geometry will always yield polar molecules.

(A = central atom)

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Which of the following molecular geometries (shapes) are always Polar if 2 of the atoms around...

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