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Which of the following MO's have two nod...

Which of the following `MO's have two nodal plane ? .

A

`sigma2p_(z)`

B

`pi^(**)2p_(x)`

C

`pi^(**)2p_(y)`

D

`sigma^(**)2p_(z)`

Text Solution

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The correct Answer is:
To determine which molecular orbitals (MOs) have two nodal planes, we need to understand the concept of nodal planes in molecular orbital theory. A nodal plane is a region in a molecular orbital where the probability of finding an electron is zero. ### Step-by-Step Solution: 1. **Understanding Nodal Planes**: - A nodal plane is defined as a plane where the electron probability density is zero. In molecular orbitals, the number of nodal planes is related to the shape and type of the orbital. 2. **Identifying Molecular Orbitals**: - We need to analyze the given molecular orbitals. The common types of molecular orbitals are σ (sigma), π (pi), and their corresponding antibonding orbitals (σ* and π*). 3. **Analyzing π and π* Orbitals**: - For π (pi) molecular orbitals, which result from the lateral overlap of p-orbitals (e.g., p_x and p_y), we can observe that: - The bonding π orbital has one nodal plane. - The antibonding π* orbital has two nodal planes. 4. **Conclusion**: - Therefore, the π* molecular orbital (specifically the antibonding π orbital) will have two nodal planes. This is because the antibonding nature introduces additional nodes compared to the bonding orbital. 5. **Final Answer**: - The molecular orbital that has two nodal planes is the π* (pi star) orbital.

To determine which molecular orbitals (MOs) have two nodal planes, we need to understand the concept of nodal planes in molecular orbital theory. A nodal plane is a region in a molecular orbital where the probability of finding an electron is zero. ### Step-by-Step Solution: 1. **Understanding Nodal Planes**: - A nodal plane is defined as a plane where the electron probability density is zero. In molecular orbitals, the number of nodal planes is related to the shape and type of the orbital. 2. **Identifying Molecular Orbitals**: ...
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