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What is the possible product of the reac...

What is the possible product of the reaction in which 1 mole of `HNO_3` is reduced by absorption of 4 moles electrons?

A

`0.5 "mole of" N_2`

B

`0.5 "mole" of N_2O`

C

1 mole of `NO_3`

D

1 mole of `NH_3`

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The correct Answer is:
To determine the possible product of the reaction in which 1 mole of HNO3 (nitric acid) is reduced by the absorption of 4 moles of electrons, we can follow these steps: ### Step 1: Determine the oxidation state of nitrogen in HNO3 - The formula for nitric acid is HNO3. - The oxidation state of hydrogen (H) is +1. - The oxidation state of oxygen (O) is -2. Since there are three oxygen atoms, the total contribution from oxygen is 3 × (-2) = -6. - The compound is neutral, so we can set up the equation: \[ x + (+1) + (-6) = 0 \] where \(x\) is the oxidation state of nitrogen (N). ### Step 2: Solve for the oxidation state of nitrogen - Rearranging the equation gives: \[ x - 5 = 0 \implies x = +5 \] - Therefore, the oxidation state of nitrogen in HNO3 is +5. ### Step 3: Determine the change in oxidation state upon reduction - When HNO3 is reduced by gaining 4 moles of electrons, the oxidation state of nitrogen changes from +5 to: \[ +5 - 4 = +1 \] ### Step 4: Identify the possible product with nitrogen in the +1 oxidation state - We need to find a compound where nitrogen has an oxidation state of +1. One such compound is N2O (nitrous oxide). - The oxidation state of nitrogen in N2O can be calculated as follows: - Let the oxidation state of nitrogen be \(x\). The oxidation state of oxygen is -2. - The compound is neutral, so: \[ 2x + (-2) = 0 \implies 2x = 2 \implies x = +1 \] - Thus, the oxidation state of nitrogen in N2O is indeed +1. ### Step 5: Compare with other options - Option A: 0.5 mole of N2O (correct, as we can produce N2O). - Option C: 1 mole of NO3 (oxidation state of nitrogen is +5). - Option D: 1 mole of NH3 (oxidation state of nitrogen is -3). ### Conclusion - The possible product of the reaction is **0.5 mole of N2O**. ### Final Answer - The correct answer is **Option A: 0.5 mole of N2O**.
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