Q. \( \text{o}_2 \text{ 2- Lewis structure.} \)

Answer

\( \mathrm{O_2^{2-}} \) has \(14\) valence electrons because each O has \(6\) valence electrons, so \(2 \times 6 = 12\), plus \(2\) more for the \(2-\) charge.

The correct Lewis structure is an \( \mathrm{O{-}O} \) bond with a double bond: \( \mathrm{O{=}O} \).

Electron count for \( \mathrm{O{=}O} \): a double bond is \(4\) electrons (two lone pairs worth each O contributes), and the remaining \(10\) electrons are \(5\) lone pairs total, i.e., \(2\) lone pairs on each O plus \(1\) additional lone pair per O overall distribution gives \(3\) lone pairs on each O when the bond is a double bond and overall charge is \(2-\).

Final Lewis structure: \(\mathrm{O{=}O}\) with 3 lone pairs on each oxygen (total \(14\) valence electrons).

Detailed Explanation

Below, I show how to determine the Lewis structure of the doubly ion \( \mathrm{O_2^{2-}} \) step-by-step.

Step 1: Identify the species and its total charge.

\( \mathrm{O_2^{2-}} \) means two oxygen atoms with an overall charge of \( -2 \). So the molecule has two extra electrons compared to neutral \( \mathrm{O_2} \).

Step 2: Count total valence electrons.

Each oxygen is in Group 16, so each O has \( 6 \) valence electrons.

For two oxygens:

\[
6 + 6 = 12
\]

Add the extra electrons from the \( -2 \) charge:

\[
12 + 2 = 14
\]

Total valence electrons = \( 14 \).

Step 3: Draw the skeleton (connectivity).

With only two atoms, the skeleton is simply O–O.

Step 4: Place electrons to form a basic bond.

A common starting point is to place one bond between the oxygens (an O–O single bond). A single bond uses 2 electrons.

After placing an O–O single bond:

\[
14 – 2 = 12 \text{ electrons remaining}
\]

Now, give each oxygen an octet as best as possible using lone pairs.

Step 5: Distribute remaining electrons as lone pairs to satisfy octets.

There are 12 electrons left, which is 6 pairs.

Put lone pairs on the oxygen atoms. If we initially give each oxygen 3 lone pairs (which is typical for a doubly-bonding/charge adjustment process):

3 lone pairs on each oxygen uses:

\[
3 \text{ pairs} \times 2 \text{ oxygens} = 6 \text{ pairs} = 12 \text{ electrons}
\]

So all remaining electrons can be placed as lone pairs: each oxygen gets 3 lone pairs.

Step 6: Check octets and formal charges.

With an O–O single bond and 3 lone pairs on each oxygen, each oxygen has:

\( 2 \) electrons in the single bond plus \( 6 \) electrons in lone pairs \( = 8 \) electrons total around that atom.

So the octet rule is satisfied for both oxygens.

Step 7: Compute formal charges to confirm the structure.

Use the formal charge formula:

\[
\text{FC} = \text{valence e}^- – \left( \text{nonbonding e}^- + \frac{1}{2}\text{bonding e}^- \right)
\]

For each oxygen:

Valence electrons for O: \( 6 \)

Nonbonding electrons: \( 3 \) lone pairs \( = 6 \) nonbonding electrons.

Bonding electrons: one single bond means \( 2 \) bonding electrons, so half is \( 1 \).

So for each oxygen:

\[
\text{FC} = 6 – (6 + 1) = -1
\]

Each oxygen has formal charge \( -1 \). The total formal charge is:

\[
(-1) + (-1) = -2
\]

This matches the overall charge of \( \mathrm{O_2^{2-}} \).

Final Lewis structure (result).

The Lewis structure for \( \mathrm{O_2^{2-}} \) is:

  • One single bond between the two oxygens.
  • Three lone pairs on each oxygen.
  • Each oxygen has a formal charge of \( -1 \).

A clear way to write it is:

\[
\mathrm{[:O:-]} \;-\; \mathrm{[:O:-]}
\]

Equivalently described in words: an O–O single bond with each oxygen carrying three lone pairs and formal charge \( -1 \) on each oxygen.

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General Chemistry FAQs

What is the Lewis structure of \( \mathrm{O_2^{2-}} \)?

\( \mathrm{O_2^{2-}} \) has 18 valence electrons. The structure is \( \mathrm{O{=}O} \) with two extra electrons added to the antibonding \( \pi^* \) orbitals, giving \( \mathrm{^{3}O{-}O^{3-}} \) effectively, and the bond order becomes 1.

How do you calculate the bond order for \( \mathrm{O_2^{2-}} \)?

Use molecular orbital counting: bond order \( = (N_b-N_a)/2 \). For \( \mathrm{O_2^{2-}} \), total bonding electrons exceed antibonding by 2, so bond order \( = 1 \).

What is the electron count and how is it placed in the Lewis structure?

\( \mathrm{O_2^{2-}} \) has \(2\times 6 +2 = 14\) valence electrons? Correctly: \(2\times 6 =12\), plus 2 gives 14. Place \(14\) electrons around the two O atoms, forming an overall charge of \(2-\), consistent with bond order 1.

What does the Lewis structure look like (single, double, lone pairs)?

The Lewis form corresponds to a single bond between O atoms with additional lone pairs. It’s consistent with \( \mathrm{O{-}O} \) and 3 lone pairs on each O for total charge \(2-\).

What are the resonance/having formal charges for typical \( \mathrm{O_2^{2-}} \) Lewis structures?

Both O atoms are equivalent. A common neutral-asymmetric form isn’t necessary due to symmetry. In the single-bond Lewis form, each O has formal charge \(-1\), giving overall \(-2\).

What is the typical geometry and bond length trend for \( \mathrm{O_2^{2-}} \)?

It’s diatomic, so linear. Bond length is longer than \( \mathrm{O_2} \) because bond order drops from 2 to 1.

How does \( \mathrm{O_2^{2-}} \) compare to \( \mathrm{O_2^-} \) and \( \mathrm{O_2} \) in Lewis/MO terms?

\( \mathrm{O_2} \) has bond order 2. \( \mathrm{O_2^-} \) has bond order \(1.5\). \( \mathrm{O_2^{2-}} \) has bond order 1, so the bond weakens and length increases with added electrons.
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