
The hybridization of the central atom $S$ in $S{{O}_{2}}$ is:
A. $s{{p}^{2}}$
B. $s{{p}^{3}}$
C. $sp{{d}^{3}}$
D. ${{d}^{3}}s$
Answer
572.7k+ views
Hint: We can calculate the steric factor for this molecule and then according to this number, we can assign the hybridization to this molecule. Steric factor of any molecule is the sum of the sigma bonds it contains and the number of its lone pairs.
Complete answer:
First, let us see the definition of hybridization.
- Hybridization is the phenomenon of mixing of orbitals of slightly different energies so as to redistribute their energies resulting in the formation of a new set of orbitals of equivalent energies and shape called degenerate orbitals.
- To predict the hybridization of a given molecule, first calculate the steric number ($X$) of the given molecule. The steric Number ($X$) is equal to the sum of the number of sigma bonds around that atom and the number of lone pairs on that atom. This can be represented as:
Steric factor ($X$ ) = number of sigma bonds + number of lone pairs.
- The structure of $S{{O}_{2}}$ is:
- It is known to you that hybridization for the given steric values is as follows:
\[\begin{align}
& X=2\Rightarrow sp \\
& X=3\Rightarrow s{{p}^{2}} \\
& X=4\Rightarrow s{{p}^{3}} \\
& X=5\Rightarrow s{{p}^{3}}d \\
& X=6\Rightarrow s{{p}^{3}}{{d}^{2}} \\
& X=7\Rightarrow s{{p}^{3}}{{d}^{3}} \\
\end{align}\]
- Determination of hybridization of $S{{O}_{2}}$ :
Number of sigma bond around the Sulphur atom in \[S{{O}_{2}}\] = 2 (one with each oxygen atom)
Sulphur atom has 6 valence electrons, out of which 4 of them are shared with two oxygen atoms in $S{{O}_{2}}$ .
So, Number of lone pairs of electrons on a Sulphur atom in $S{{O}_{2}}=\dfrac{6-4}{2}=1$ .
Hence, steric number ($X$) for $S{{O}_{2}}$ = 2 + 1 = 3 and it is already known to you that for X = 3, hybridization is $s{{p}^{2}}$.
Therefore, from above it can be easily concluded that ‘A. $s{{p}^{2}}$’ is the correct answer to the given question.
Note:
Note that the shape of $S{{O}_{2}}$ molecule is a ‘V’ or ‘Bent’ or ‘Angular’ shape and its molecular geometry is trigonal planar. Also, you should remember that in hybridization the number of hybrid orbitals is equal to the number of the atomic orbitals that get hybridized.
Complete answer:
First, let us see the definition of hybridization.
- Hybridization is the phenomenon of mixing of orbitals of slightly different energies so as to redistribute their energies resulting in the formation of a new set of orbitals of equivalent energies and shape called degenerate orbitals.
- To predict the hybridization of a given molecule, first calculate the steric number ($X$) of the given molecule. The steric Number ($X$) is equal to the sum of the number of sigma bonds around that atom and the number of lone pairs on that atom. This can be represented as:
Steric factor ($X$ ) = number of sigma bonds + number of lone pairs.
- The structure of $S{{O}_{2}}$ is:
- It is known to you that hybridization for the given steric values is as follows:
\[\begin{align}
& X=2\Rightarrow sp \\
& X=3\Rightarrow s{{p}^{2}} \\
& X=4\Rightarrow s{{p}^{3}} \\
& X=5\Rightarrow s{{p}^{3}}d \\
& X=6\Rightarrow s{{p}^{3}}{{d}^{2}} \\
& X=7\Rightarrow s{{p}^{3}}{{d}^{3}} \\
\end{align}\]
- Determination of hybridization of $S{{O}_{2}}$ :
Number of sigma bond around the Sulphur atom in \[S{{O}_{2}}\] = 2 (one with each oxygen atom)
Sulphur atom has 6 valence electrons, out of which 4 of them are shared with two oxygen atoms in $S{{O}_{2}}$ .
So, Number of lone pairs of electrons on a Sulphur atom in $S{{O}_{2}}=\dfrac{6-4}{2}=1$ .
Hence, steric number ($X$) for $S{{O}_{2}}$ = 2 + 1 = 3 and it is already known to you that for X = 3, hybridization is $s{{p}^{2}}$.
Therefore, from above it can be easily concluded that ‘A. $s{{p}^{2}}$’ is the correct answer to the given question.
Note:
Note that the shape of $S{{O}_{2}}$ molecule is a ‘V’ or ‘Bent’ or ‘Angular’ shape and its molecular geometry is trigonal planar. Also, you should remember that in hybridization the number of hybrid orbitals is equal to the number of the atomic orbitals that get hybridized.
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