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N(2) and O(2) are converted into mono a...

`N_(2) and O_(2)` are converted into mono anions, `N_(2)^(-)` and `O_(2)^(-)` respectively. Which of the following is wrong?

A

In `N_(2)^(-)`, the `N-N` bond weakens

B

In `O_(2)^(-)`, the `O-O` bond length increases

C

In `O_(2)^(-)`, the bond order decreases

D

`N_(2)^(-)` becomes diamagnetic.

Text Solution

AI Generated Solution

The correct Answer is:
To determine which statement is wrong regarding the monoanions \( N_2^{-} \) and \( O_2^{-} \), we will analyze the bond orders and magnetic properties of these species using Molecular Orbital Theory (MOT). ### Step 1: Determine the number of electrons in \( N_2 \) and \( O_2 \) - For \( N_2 \): - Each nitrogen atom has 7 electrons, so \( N_2 \) has a total of \( 7 \times 2 = 14 \) electrons. - For \( O_2 \): - Each oxygen atom has 8 electrons, so \( O_2 \) has a total of \( 8 \times 2 = 16 \) electrons. **Hint:** Count the total number of electrons by multiplying the number of atoms by the number of electrons per atom. ### Step 2: Fill the molecular orbitals for \( N_2 \) and \( O_2 \) - For \( N_2 \): - The molecular orbital filling is: - \( \sigma 1s^2 \) - \( \sigma 1s^{*2} \) - \( \sigma 2s^2 \) - \( \sigma 2s^{*2} \) - \( \sigma 2p_z^2 \) - \( \pi 2p_x^2 \) - \( \pi 2p_y^2 \) - \( \pi 2p_x^{*} \) - \( \pi 2p_y^{*} \) - For \( O_2 \): - The molecular orbital filling is: - \( \sigma 1s^2 \) - \( \sigma 1s^{*2} \) - \( \sigma 2s^2 \) - \( \sigma 2s^{*2} \) - \( \sigma 2p_z^2 \) - \( \pi 2p_x^2 \) - \( \pi 2p_y^2 \) - \( \pi 2p_x^{*} \) - \( \pi 2p_y^{*} \) **Hint:** Use the order of filling based on energy levels, starting from the lowest. ### Step 3: Calculate the bond order for \( N_2 \) and \( O_2 \) - **Bond order formula:** \[ \text{Bond Order} = \frac{(\text{Number of bonding electrons}) - (\text{Number of anti-bonding electrons})}{2} \] - For \( N_2 \): - Bonding electrons = 10, Anti-bonding electrons = 4 - Bond order = \( \frac{10 - 4}{2} = 3 \) - For \( O_2 \): - Bonding electrons = 10, Anti-bonding electrons = 6 - Bond order = \( \frac{10 - 6}{2} = 2 \) **Hint:** Remember that bonding electrons contribute positively to bond order, while anti-bonding electrons contribute negatively. ### Step 4: Analyze the monoanions \( N_2^{-} \) and \( O_2^{-} \) - For \( N_2^{-} \): - Total electrons = 15 (14 from \( N_2 \) + 1 for the anion) - Bonding electrons = 10, Anti-bonding electrons = 5 - Bond order = \( \frac{10 - 5}{2} = 2.5 \) - For \( O_2^{-} \): - Total electrons = 17 (16 from \( O_2 \) + 1 for the anion) - Bonding electrons = 10, Anti-bonding electrons = 7 - Bond order = \( \frac{10 - 7}{2} = 1.5 \) **Hint:** When adding an electron to form an anion, consider where the electron will go (bonding or anti-bonding). ### Step 5: Determine the magnetic properties of \( N_2^{-} \) and \( O_2^{-} \) - \( N_2^{-} \) has 1 unpaired electron, making it paramagnetic. - \( O_2^{-} \) has all electrons paired, making it diamagnetic. **Hint:** Check for unpaired electrons to determine if the species is paramagnetic (unpaired) or diamagnetic (paired). ### Conclusion The wrong statement is that \( N_2^{-} \) is diamagnetic. It is actually paramagnetic due to the presence of an unpaired electron. **Final Answer:** The statement that \( N_2^{-} \) becomes diamagnetic is wrong.

To determine which statement is wrong regarding the monoanions \( N_2^{-} \) and \( O_2^{-} \), we will analyze the bond orders and magnetic properties of these species using Molecular Orbital Theory (MOT). ### Step 1: Determine the number of electrons in \( N_2 \) and \( O_2 \) - For \( N_2 \): - Each nitrogen atom has 7 electrons, so \( N_2 \) has a total of \( 7 \times 2 = 14 \) electrons. - For \( O_2 \): ...
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