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Describe the shapes of BF(3) and BH(4)^(...

Describe the shapes of `BF_(3)` and `BH_(4)^(-)`. Assign the hybridisation of boron atom in these species.

A

`BF_(3)` - Trigonal, `sp^(2)` hybridisation,
`BH_(4)^(-)` - square planar, `sp^(3)` hybridisation

B

`BF_(3)`-Triangle, `sp^(3)` hybridisation,
`BH_(4)^(-)` - Hexagonal, `sp^(2)` d hybridisation

C

`BF_(3)` - Trigonal, `sp^(2)` hybridisation,
`BH_(4)^(-)` - Tetrahedral, `sp^(3)` hybridisation

D

`BF_(3)` - Tetrahedral, `sp^(3)` hybridisation
`BH_(4)^(-)`- Tetrahedral, `sp^(3)` hybridisation

Text Solution

AI Generated Solution

The correct Answer is:
To describe the shapes of \( BF_3 \) and \( BH_4^- \) and assign the hybridization of the boron atom in these species, we can follow these steps: ### Step 1: Determine the hybridization of \( BF_3 \) 1. **Identify the central atom**: In \( BF_3 \), boron (B) is the central atom. 2. **Count the valence electrons of boron**: Boron has 3 valence electrons (electronic configuration: \( 1s^2 2s^2 2p^1 \)). 3. **Count the number of monovalent atoms attached**: There are 3 fluorine (F) atoms, which are monovalent (each forms one bond). 4. **Check for any charge**: There are no anions or cations present in \( BF_3 \). 5. **Use the hybridization formula**: \[ \text{Hybridization} = \frac{(V + M + A - C)}{2} \] where \( V \) = valence electrons of B (3), \( M \) = number of monovalent atoms (3), \( A \) = number of anions (0), \( C \) = number of cations (0). \[ \text{Hybridization} = \frac{(3 + 3 + 0 - 0)}{2} = \frac{6}{2} = 3 \] This indicates \( sp^2 \) hybridization. ### Step 2: Determine the shape of \( BF_3 \) 1. **Identify the hybridization**: Since the hybridization is \( sp^2 \), the shape is trigonal planar. 2. **Draw the shape**: In a trigonal planar arrangement, the three fluorine atoms are positioned at the corners of an equilateral triangle around the boron atom. ### Step 3: Determine the hybridization of \( BH_4^- \) 1. **Identify the central atom**: In \( BH_4^- \), boron (B) is again the central atom. 2. **Count the valence electrons of boron**: Boron has 3 valence electrons. 3. **Count the number of monovalent atoms attached**: There are 4 hydrogen (H) atoms, which are monovalent. 4. **Check for any charge**: There is a negative charge (-1) on the species. 5. **Use the hybridization formula**: \[ \text{Hybridization} = \frac{(V + M + A - C)}{2} \] where \( V \) = 3, \( M \) = 4, \( A \) = 1 (for the negative charge), \( C \) = 0. \[ \text{Hybridization} = \frac{(3 + 4 + 1 - 0)}{2} = \frac{8}{2} = 4 \] This indicates \( sp^3 \) hybridization. ### Step 4: Determine the shape of \( BH_4^- \) 1. **Identify the hybridization**: Since the hybridization is \( sp^3 \), the shape is tetrahedral. 2. **Draw the shape**: In a tetrahedral arrangement, the four hydrogen atoms are positioned at the corners of a tetrahedron around the boron atom. ### Summary of Results - **Shape of \( BF_3 \)**: Trigonal planar - **Hybridization of boron in \( BF_3 \)**: \( sp^2 \) - **Shape of \( BH_4^- \)**: Tetrahedral - **Hybridization of boron in \( BH_4^- \)**: \( sp^3 \)

To describe the shapes of \( BF_3 \) and \( BH_4^- \) and assign the hybridization of the boron atom in these species, we can follow these steps: ### Step 1: Determine the hybridization of \( BF_3 \) 1. **Identify the central atom**: In \( BF_3 \), boron (B) is the central atom. 2. **Count the valence electrons of boron**: Boron has 3 valence electrons (electronic configuration: \( 1s^2 2s^2 2p^1 \)). 3. **Count the number of monovalent atoms attached**: There are 3 fluorine (F) atoms, which are monovalent (each forms one bond). 4. **Check for any charge**: There are no anions or cations present in \( BF_3 \). ...
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