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Assuming 2s-2p mixing is NOT operative, ...

Assuming `2s-2p` mixing is `NOT` operative, the paramagnetic species among the following is .

A

`Be_(2)`

B

`B_(2)`

C

`C_(2)`

D

`N_(2)`

Text Solution

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The correct Answer is:
To determine the paramagnetic species among the given options (BE2, B2, C2, N2) assuming that 2s-2p mixing is not operative, we will follow these steps: ### Step 1: Understand the Molecular Orbital (MO) Theory In the absence of 2s-2p mixing, the order of molecular orbitals for diatomic molecules is: - σ1s - σ*1s - σ2s - σ*2s - σ2pz - π2px = π2py (degenerate) - π*2px = π*2py (degenerate) - σ*2pz ### Step 2: Determine the Total Number of Electrons for Each Species - **BE2**: Beryllium has 4 electrons, so BE2 has a total of 8 electrons. - **B2**: Boron has 5 electrons, so B2 has a total of 10 electrons. - **C2**: Carbon has 6 electrons, so C2 has a total of 12 electrons. - **N2**: Nitrogen has 7 electrons, so N2 has a total of 14 electrons. ### Step 3: Fill the Molecular Orbitals for Each Species 1. **BE2 (8 electrons)**: - Fill: σ1s², σ*1s², σ2s², σ*2s² - Result: All electrons are paired. **(Diamagnetic)** 2. **B2 (10 electrons)**: - Fill: σ1s², σ*1s², σ2s², σ*2s², σ2pz² - Result: All electrons are paired. **(Diamagnetic)** 3. **C2 (12 electrons)**: - Fill: σ1s², σ*1s², σ2s², σ*2s², σ2pz², π2px¹, π2py¹ - Result: There are unpaired electrons in π2px and π2py. **(Paramagnetic)** 4. **N2 (14 electrons)**: - Fill: σ1s², σ*1s², σ2s², σ*2s², σ2pz², π2px², π2py² - Result: All electrons are paired. **(Diamagnetic)** ### Step 4: Conclusion The only species that is paramagnetic due to the presence of unpaired electrons is **C2**. ### Final Answer **C2 is the paramagnetic species.** ---

To determine the paramagnetic species among the given options (BE2, B2, C2, N2) assuming that 2s-2p mixing is not operative, we will follow these steps: ### Step 1: Understand the Molecular Orbital (MO) Theory In the absence of 2s-2p mixing, the order of molecular orbitals for diatomic molecules is: - σ1s - σ*1s - σ2s - σ*2s ...
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