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Which of the following species does not ...

Which of the following species does not exist under normal conditions?

A

`Li_(2)`

B

`Be_(2)^(+)`

C

`Be_(2)`

D

`B_(2)`

Text Solution

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The correct Answer is:
To determine which of the following species does not exist under normal conditions, we need to calculate the bond order for each species. The bond order is calculated using the formula: \[ \text{Bond Order} = \frac{1}{2} (\text{Number of Bonding Electrons} - \text{Number of Antibonding Electrons}) \] Let's analyze each species one by one. ### Step 1: Analyze Li2 - **Electron Configuration**: For Li2, each lithium atom has 3 electrons. Therefore, Li2 has a total of 6 electrons. - **Filling the Molecular Orbitals**: - \(\sigma_{1s}^2\) - \(\sigma_{1s}^*^2\) - \(\sigma_{2s}^2\) - **Bonding Electrons**: 4 (2 from \(\sigma_{1s}\) and 2 from \(\sigma_{2s}\)) - **Antibonding Electrons**: 2 (from \(\sigma_{1s}^*\)) - **Bond Order Calculation**: \[ \text{Bond Order} = \frac{1}{2} (4 - 2) = \frac{2}{2} = 1 \] - **Conclusion**: Li2 exists. ### Step 2: Analyze Be2^+ - **Electron Configuration**: Beryllium has 4 electrons. For Be2^+, we remove one electron, giving us 7 electrons. - **Filling the Molecular Orbitals**: - \(\sigma_{1s}^2\) - \(\sigma_{1s}^*^2\) - \(\sigma_{2s}^2\) - \(\sigma_{2s}^*^1\) - **Bonding Electrons**: 4 (2 from \(\sigma_{1s}\) and 2 from \(\sigma_{2s}\)) - **Antibonding Electrons**: 3 (2 from \(\sigma_{1s}^*\) and 1 from \(\sigma_{2s}^*\)) - **Bond Order Calculation**: \[ \text{Bond Order} = \frac{1}{2} (4 - 3) = \frac{1}{2} = 0.5 \] - **Conclusion**: Be2^+ exists. ### Step 3: Analyze Be2 - **Electron Configuration**: For Be2, we have 8 electrons. - **Filling the Molecular Orbitals**: - \(\sigma_{1s}^2\) - \(\sigma_{1s}^*^2\) - \(\sigma_{2s}^2\) - \(\sigma_{2s}^*^2\) - **Bonding Electrons**: 4 (2 from \(\sigma_{1s}\) and 2 from \(\sigma_{2s}\)) - **Antibonding Electrons**: 4 (2 from \(\sigma_{1s}^*\) and 2 from \(\sigma_{2s}^*\)) - **Bond Order Calculation**: \[ \text{Bond Order} = \frac{1}{2} (4 - 4) = \frac{0}{2} = 0 \] - **Conclusion**: Be2 does not exist. ### Step 4: Analyze B2 - **Electron Configuration**: For B2, we have 10 electrons. - **Filling the Molecular Orbitals**: - \(\sigma_{1s}^2\) - \(\sigma_{1s}^*^2\) - \(\sigma_{2s}^2\) - \(\sigma_{2s}^*^2\) - \(\pi_{2p_x}^1\) and \(\pi_{2p_y}^1\) (due to degenerate orbitals) - **Bonding Electrons**: 6 (2 from \(\sigma_{1s}\), 2 from \(\sigma_{2s}\), and 2 from \(\pi_{2p_x}\) and \(\pi_{2p_y}\)) - **Antibonding Electrons**: 4 (2 from \(\sigma_{1s}^*\) and 2 from \(\sigma_{2s}^*\)) - **Bond Order Calculation**: \[ \text{Bond Order} = \frac{1}{2} (6 - 4) = \frac{2}{2} = 1 \] - **Conclusion**: B2 exists. ### Final Conclusion The species that does not exist under normal conditions is **Be2**.
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