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The central atom of a molecule has 33% s...

The central atom of a molecule has `33%` s-character in its hybrid orbitals. Its geometry will be :

A

Trigonal Planar

B

Pyramidal

C

Linear

D

T-shaped

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The correct Answer is:
To determine the geometry of a molecule with a central atom that has 33% s-character in its hybrid orbitals, we can follow these steps: ### Step 1: Understand the concept of hybridization Hybridization is the mixing of atomic orbitals to form new hybrid orbitals, which can then be used to form bonds in a molecule. The type of hybridization depends on the number of sigma bonds and lone pairs around the central atom. ### Step 2: Determine the hybridization based on s-character The percentage of s-character in hybrid orbitals can be calculated using the formula: \[ \text{Percentage of s-character} = \left( \frac{\text{Number of s orbitals}}{\text{Total number of hybrid orbitals}} \right) \times 100 \] Given that the central atom has 33% s-character, we can deduce the hybridization: - If there is 33% s-character, it implies that there is 1 s orbital and 2 p orbitals involved in hybridization (since 1 s and 2 p gives a total of 3 orbitals). ### Step 3: Identify the hybridization type From the above deduction, we can conclude that the hybridization is **sp²** (1 s orbital and 2 p orbitals). ### Step 4: Determine the geometry associated with sp² hybridization The geometry associated with sp² hybridization is **trigonal planar**. This means that the atoms bonded to the central atom will be arranged in a plane at 120-degree angles from each other. ### Conclusion Thus, the geometry of the molecule with a central atom that has 33% s-character in its hybrid orbitals is **trigonal planar**. ### Summary of Steps: 1. Understand hybridization and its significance. 2. Calculate the percentage of s-character to determine the hybridization type. 3. Identify that 33% s-character corresponds to sp² hybridization. 4. Conclude that the geometry is trigonal planar.
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Knowledge Check

  • Ammonia molecule is formed by the following hybrid orbitals:

    A
    `dsp^2`
    B
    `sp^3`
    C
    `sp^3 d`
    D
    `d^2 sp`
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