Correct Option
The correct option is BeF2.
Explanation
Dipole moment is a vector quantity that measures the polarity of a chemical bond or molecule. In polyatomic molecules, the net dipole moment is the vector sum of individual bond dipoles. If a molecule possesses a symmetrical structure where individual bond dipoles are equal in magnitude but opposite in direction, they cancel each other out, resulting in a zero net dipole moment.
Molecule-wise Analysis
- BeF2 (Beryllium Fluoride):
- The central atom, Beryllium (Be), has two valence electrons and forms two sigma bonds with Fluorine atoms.
- According to VSEPR theory, the repulsion between bond pairs results in a linear geometry with a bond angle of 180°.
- The two Be-F bond dipoles are equal in magnitude but point in exactly opposite directions. Consequently, they cancel each other, leading to a net dipole moment of zero ($\mu = 0$).
- H2O (Water):
- The central Oxygen atom has two bond pairs and two lone pairs. This results in a bent or V-shaped structure.
- The bond dipoles and the orbital dipole due to lone pairs do not cancel out, resulting in a significant net dipole moment ($\mu \neq 0$).
- NH3 (Ammonia):
- Nitrogen has three bond pairs and one lone pair, leading to a trigonal pyramidal geometry.
- The resultant vector of the N-H bonds adds to the dipole moment of the lone pair, resulting in a net non-zero dipole moment ($\mu \neq 0$).
- HF (Hydrogen Fluoride):
- This is a heteronuclear diatomic molecule. Due to the high electronegativity difference between Hydrogen and Fluorine, the bond is polar.
- Since there is only one bond, there is no cancellation of dipoles, resulting in a non-zero dipole moment ($\mu \neq 0$).
Key Takeaway: Symmetrical linear molecules of the type AB2 (such as BeF2 and CO2) possess zero dipole moment because the individual bond moments are equal and opposite, effectively canceling each other out.