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BrF(3) and IF(5) both exist in ionic for...

`BrF_(3)` and `IF_(5)` both exist in ionic form, in solid state. What are the hybridizations of cationic parts of both, respectively ?

A

`sp^(3), sp^(3)`

B

`sp^(3)d, sp^(3)d`

C

`sp^(3), sp^(3)d`

D

`sp^(2), sp^(3)`

Text Solution

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The correct Answer is:
To determine the hybridizations of the cationic parts of BrF3 and IF5, we will follow a systematic approach using the formula for calculating the number of hybrid orbitals. ### Step-by-Step Solution: 1. **Identify the Cationic Forms**: - For BrF3, the cationic part is BrF2+. - For IF5, the cationic part is IF4+. 2. **Determine the Valence Electrons**: - Bromine (Br) has 7 valence electrons. - Iodine (I) has 7 valence electrons. 3. **Count the Monovalent Atoms Attached**: - In BrF2+, there are 2 fluorine (F) atoms attached. - In IF4+, there are 4 fluorine (F) atoms attached. 4. **Identify the Charge on the Cation**: - For BrF2+, the charge is +1. - For IF4+, the charge is +1. 5. **Using the Hybridization Formula**: The formula to calculate the number of hybrid orbitals (x) is: \[ x = \frac{1}{2} \left( \text{Valence electrons on central atom} + \text{Monovalent atoms attached} - \text{Charge on cation} + \text{Charge on anion} \right) \] 6. **Calculate for BrF2+**: - Valence electrons = 7 (for Br) - Monovalent atoms attached = 2 (F) - Charge on cation = +1 - Charge on anion = 0 (since we are only considering the cation) \[ x = \frac{1}{2} \left( 7 + 2 - 1 + 0 \right) = \frac{1}{2} \left( 8 \right) = 4 \] - Since x = 4, the hybridization is sp³. 7. **Calculate for IF4+**: - Valence electrons = 7 (for I) - Monovalent atoms attached = 4 (F) - Charge on cation = +1 - Charge on anion = 0 \[ x = \frac{1}{2} \left( 7 + 4 - 1 + 0 \right) = \frac{1}{2} \left( 10 \right) = 5 \] - Since x = 5, the hybridization is sp³d. ### Final Answer: - The hybridization of the cationic part of BrF3 (BrF2+) is **sp³**. - The hybridization of the cationic part of IF5 (IF4+) is **sp³d**.

To determine the hybridizations of the cationic parts of BrF3 and IF5, we will follow a systematic approach using the formula for calculating the number of hybrid orbitals. ### Step-by-Step Solution: 1. **Identify the Cationic Forms**: - For BrF3, the cationic part is BrF2+. - For IF5, the cationic part is IF4+. ...
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