Balancing Redox Reactions
When the dichromate ion oxidises ferrous ions in acidic solution, how many moles of Fe^2+ are oxidised by one mole of Cr_2O_7^2-?
Select the correct option:
Solution
6 moles
Balancing redox reactions by the ion-electron method requires equalising the electrons lost and gained between the two half-reactions. In the reduction half-reaction, chromium goes from +6 in Cr_2O_7^2- to +3 in Cr^3+; since there are two chromium atoms, each gaining 3 electrons, the dichromate ion accepts a total of 6 electrons. In the oxidation half-reaction, each Fe^2+ loses one electron to become Fe^3+. To balance the 6 electrons accepted by one dichromate, exactly 6 moles of Fe^2+ must be oxidised. The balanced equation is Cr_2O_7^2- + 6Fe^2+ + 14H^+ → 2Cr^3+ + 6Fe^3+ + 7H_2O. Option 3 wrongly counts electrons for a single chromium atom. Option 4 has no electron-balance basis. Option 2 ignores the dimeric nature of dichromate. This stoichiometry underlies the classic dichromate titration of iron in volumetric analysis. Carefully relating the data to the governing principle ensures the reasoning remains valid even when the numbers or species in the question are changed. A common JEE pitfall is to ignore the role of ion-electron method, yet it is exactly this factor that distinguishes the correct answer from the tempting alternatives. Plausibility check: total charge on the left, (-2) + 6(+2) + 14(+1) = +24, equals the right side, 2(+3) + 6(+3) = +24, confirming the balance.
🔒 Solution Hidden from View
Submit your answer to unlock the detailed step-by-step solution.
About This Question
- Subject
- chemistry
- Chapter
- redox reactions and electrochemistry
- Topic
- balancing redox reactions
- Difficulty
- Medium
- Year
- 2025
Solution
Correct Answer:
6 moles
Balancing redox reactions by the ion-electron method requires equalising the electrons lost and gained between the two half-reactions. In the reduction half-reaction, chromium goes from +6 in Cr_2O_7^2- to +3 in Cr^3+; since there are two chromium atoms, each gaining 3 electrons, the dichromate ion accepts a total of 6 electrons. In the oxidation half-reaction, each Fe^2+ loses one electron to become Fe^3+. To balance the 6 electrons accepted by one dichromate, exactly 6 moles of Fe^2+ must be oxidised. The balanced equation is Cr_2O_7^2- + 6Fe^2+ + 14H^+ → 2Cr^3+ + 6Fe^3+ + 7H_2O. Option 3 wrongly counts electrons for a single chromium atom. Option 4 has no electron-balance basis. Option 2 ignores the dimeric nature of dichromate. This stoichiometry underlies the classic dichromate titration of iron in volumetric analysis. Carefully relating the data to the governing principle ensures the reasoning remains valid even when the numbers or species in the question are changed. A common JEE pitfall is to ignore the role of ion-electron method, yet it is exactly this factor that distinguishes the correct answer from the tempting alternatives. Plausibility check: total charge on the left, (-2) + 6(+2) + 14(+1) = +24, equals the right side, 2(+3) + 6(+3) = +24, confirming the balance.
This medium difficulty chemistry question is from the chapter redox reactions and electrochemistry, covering the topic of balancing redox reactions. It appeared in the 2025 exam.
Looking for more practice? Explore all chemistry questions or browse redox reactions and electrochemistry questions on RankGuru.