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Analysis show that iron oxide consist of...

Analysis show that iron oxide consist of Iron ion with `94%` ions having `d^(6)` configuration and `6%` having `d^(5)` configuration. Which amongst the following best represents the formula of the oxide?

A

`Fe_(0.97)O`

B

`Fe_(1.03)O`

C

`Fe_(0.60)O`

D

`Fe_(0.94)O_(0.94)`

Text Solution

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The correct Answer is:
To determine the formula of the iron oxide based on the given information about the iron ions, we can follow these steps: ### Step 1: Identify the oxidation states of iron ions We know that: - 94% of the iron ions have a `d^6` configuration, which corresponds to Fe²⁺ (iron in +2 oxidation state). - 6% of the iron ions have a `d^5` configuration, which corresponds to Fe³⁺ (iron in +3 oxidation state). ### Step 2: Set up the equations based on the percentages Let’s denote the total number of iron ions as `n`. - The number of Fe²⁺ ions will be 94% of `n`: \[ \text{Number of Fe}^{2+} = 0.94n \] - The number of Fe³⁺ ions will be 6% of `n`: \[ \text{Number of Fe}^{3+} = 0.06n \] ### Step 3: Calculate the total positive charge contributed by the iron ions The total positive charge from the iron ions can be calculated as follows: - The charge from Fe²⁺ ions: \[ \text{Charge from Fe}^{2+} = 0.94n \times 2 = 1.88n \] - The charge from Fe³⁺ ions: \[ \text{Charge from Fe}^{3+} = 0.06n \times 3 = 0.18n \] ### Step 4: Set up the equation for total charge The total positive charge from both types of iron ions must equal the total negative charge from the oxide ions (O²⁻), which contributes a charge of -2 for each oxygen atom. Since we are looking for the overall charge balance in the compound: \[ 1.88n + 0.18n = 2 \] This simplifies to: \[ 2.06n = 2 \] ### Step 5: Solve for `n` Now, we can solve for `n`: \[ n = \frac{2}{2.06} \approx 0.97 \] ### Step 6: Determine the formula of the oxide Since we have approximately 0.97 moles of iron ions for every mole of oxide, the formula of the oxide can be represented as: \[ \text{Fe}_{0.97}\text{O} \] ### Conclusion The best representation of the formula of the oxide is: \[ \text{Fe}_{0.97}\text{O} \]
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