The total number of molecules with zero dipole moment among , , , , , , and is:
- A
- B
- C
- D
The total number of molecules with zero dipole moment among , , , , , , and is:
Correct answer:A
Standard Method
Given: The molecules are , , , , , , and .
Find: The total number of molecules having zero dipole moment.
A molecule has zero dipole moment when its bond dipoles cancel because of symmetric geometry.
Thus, the molecules with zero dipole moment are , , and .
Therefore, the total number of such molecules is . The correct option is A.
Shortcut by Symmetry
Given: The list of molecules is , , , , , , and .
Find: How many have zero dipole moment.
Use symmetry directly:
So, , , and are symmetric and have zero dipole moment, while , , , and do not.
Therefore, the total number is , so the correct option is A.
Assuming that every molecule with polar bonds must have a non-zero dipole moment is incorrect. In symmetric molecules such as and , the bond dipoles cancel. Always check the geometry before deciding.
Treating or as zero-dipole molecules is wrong because both are bent, not linear. Their asymmetric shapes prevent cancellation of dipole moments.
Ignoring the effect of lone pairs leads to mistakes for and . Lone pairs change the shape and create asymmetry, so evaluate molecular geometry, not only the molecular formula.
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