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Polar covalent molecules exhibit dipole ...

Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to `10^(-18)` esu cm.
Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc.
Q. Which is a polar molecule?

A

`XeF_(4)`

B

`BF_(3)`

C

`I_(2)Cl_(6)`

D

`PCl_(2)F_(3)`

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To determine which of the given molecules is a polar molecule, we need to analyze the dipole moments of each molecule based on their structures and the arrangement of their bonds. Here’s a step-by-step solution: ### Step 1: Understand the concept of dipole moment The dipole moment (\( \mu \)) of a molecule is defined as the product of the charge separation (\( q \)) and the bond length (\( d \)). It is a vector quantity, meaning it has both magnitude and direction. A molecule is considered polar if it has a non-zero dipole moment. ### Step 2: Analyze the given molecules We will analyze the dipole moments of the following molecules: 1. **XeF4 (Xenon Tetrafluoride)** 2. **BF3 (Boron Trifluoride)** 3. **I2Cl6 (Diiodine Hexachloride)** 4. **PCl2F3 (Phosphorus Dichloride Trifluoride)** ### Step 3: Determine the polarity of each molecule #### 1. **XeF4** - Structure: The molecule has a square planar geometry due to the presence of two lone pairs on xenon. - Analysis: The dipole moments of the four fluorine atoms are equal in magnitude but opposite in direction, effectively canceling each other out. Thus, the overall dipole moment is zero. - Conclusion: **Non-polar** #### 2. **BF3** - Structure: The molecule has a trigonal planar geometry. - Analysis: The three fluorine atoms are symmetrically arranged around the boron atom. The dipole moments of the fluorine atoms also cancel each other out. - Conclusion: **Non-polar** #### 3. **I2Cl6** - Structure: The molecule has a complex structure with iodine and chlorine atoms arranged in a way that the dipole moments of the chlorine atoms cancel out. - Analysis: The arrangement of chlorine atoms leads to the cancellation of dipole moments. - Conclusion: **Non-polar** #### 4. **PCl2F3** - Structure: The molecule has a trigonal bipyramidal geometry with two chlorine atoms in the equatorial position and three fluorine atoms in the axial position. - Analysis: The electronegativity of fluorine is greater than that of chlorine, leading to a net dipole moment directed towards the fluorine atoms. The dipole moments do not cancel out. - Conclusion: **Polar** ### Final Answer The polar molecule among the given options is **PCl2F3**. ---

To determine which of the given molecules is a polar molecule, we need to analyze the dipole moments of each molecule based on their structures and the arrangement of their bonds. Here’s a step-by-step solution: ### Step 1: Understand the concept of dipole moment The dipole moment (\( \mu \)) of a molecule is defined as the product of the charge separation (\( q \)) and the bond length (\( d \)). It is a vector quantity, meaning it has both magnitude and direction. A molecule is considered polar if it has a non-zero dipole moment. ### Step 2: Analyze the given molecules We will analyze the dipole moments of the following molecules: 1. **XeF4 (Xenon Tetrafluoride)** ...
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Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to 10^(-18) esu cm. Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc. Q. A diatomic molecule has a dipole moment of 1.2D. If the bond length is 1.0times10^(-8) cm, what fraction of charge does exist each atom?

Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to 10^(-18) esu cm. Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc. Q. Arrange the following compounds in increasing order of dipole moments, toluene (I), o-dichlorobenzene (II), m-dichlorobenzene (III) and p-dichlorobenzene (IV) :

Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to 10^(-18) esu cm. Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc. Q. Arrange the following compounds in increasing order of dipole moments, toluene (I), o-dichlorobenzene (II), m-dichlorobenzene (III) and p-dichlorobenzene (IV) :

Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to 10^(-18) esu cm. Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc. Q. mu of the AX_(4) type of molecule is zero. The geometry of it can be :

Polar covalent molecules exhibit dipole moment. Dipole moment is equal to the product of charge separation , q and the bond length d for the bond. Unit of dipole moment is debye. One debye is equal to 10^(-18) esu cm. Dipole moments is a vector quantity. It has both magnitude and direction. Hence, dipole moment of a molecule depends upon the relative orientation of the bond dipoles, but not on the polarity of bonds alone. A symmetrical structure shows zero dipole moment. Thus, dipole moment helps to predict the geometry of a molecules. Dipole moment values can be distinguish between cis- and trans- isomers, ortho, meta and pare-forms of a substance, etc. Q. Which of the following statement is correct regarding C_(2)H_(2)F_(2) molecule?

The unit of dipole moment is

A molecule possessing dipole moment is

Unit of magnetic dipole moment is

Zero dipole moment is present in

Dipole moment is shown by

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