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Balance the following reaction by oxidation number and ion electron method: `KMnO_(4)+H_(2)SO_(4)+K_(2)C_(2)O_(4)rarrMnSO_(4)+CO_(2)+K_(2)SO_(4)` |
Answer» Oxidation number method: Follow the step given below to balance the reaction given above. Assign oxidation state to the atoms that the oxidised or reduced. Note that oxidation state of `O,K,H` and `S` is same on both sides. `KMoverset(+7)nO_(4)+H_(2)SO_(4)+K_(2)overset(+3)C_(2)O_(4)rarroverset(+2)MnSO_(4)+overset(+4)CO_(2)` Write two half reactions and balance the atoms as follows: a. `Mn^(7+)rarrMn^(2+)`("reduction") b. `C_(2)^(3+)rarr2C^(4+)("oxidation")` Balance the charge by adding `5e^(-)` to left of (a) and `2e^(-)` to the right of (b). a. `Mn^(7+)+5e^(-)rarrMn^(2+)`(reduction) b. `C_(2)^(3+)rarr2C^(4+)+2e^(-)`(oxidation) Add two half reactions after multiplying (a) by `2` and (b) by `5` in order that electrons from both sides cancel each other. `2Mn^(7+)+5C_(2)^(3-)rarr2Mn^(2+)+10C^(4+)` Now compare this balanced equation with the molecular unbalanced equation as follows: `2KMnO_(4)+5K_(2)C_(2)O_(4)rarr2MnSO_(4)+10CO_(2)` As the charges balanced, now balance `K` atoms on both sides by adding `6K_(2)SO_(2)` on the rignt. `2KMnO_(4)+5K_(2)C_(2)O_(4)rarr2MnSO_(4)+10CO_(2)+6K_(2)SO_(4)` Now to balance `SO_(4)^(2-)` ions on both sides, and `8H_(2)SO_(4)` on the left. `2KMnO_(4)+5K_(2)C_(2)O_(4)+8H_(2)SO_(4)rarr2MnSO_(4)+10CO_(2)+6K_(2)SO_(4)` Finally add `8H_(2)O` on the right to balance. `O` and `H` atoms to get balanced equation. `2KMnO_(4)+5K_(2)C_(2)O_(4)+8H_(2)SO_(4)rarr2MnSO_(4)+10CO_(2)+6K_(2)SO_(4)+8H_(2)O` Note: Make a final check by counting `O` atoms on both sides. |
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