In a previous question, there was confusion relating to what this "oxidation number method" is. So I will illustrate that before my question.
- Write the skeleton equation representing chemical change.
- Assign oxidation numbers to the atoms in the equation and then write separate equations for atoms undergoing oxidation and reduction.
- Find the change in oxidation number in each equation. Make the change in both equations by multiplying with suitable integers. Add both the equations.
- Complete the balancing by inspection. First balance those that have undergone change in ON and then other atoms except H and O. Finally, balance the Hs, the Os will be automatically balanced.
Example: $$\ce{Cu + HNO3 -> Cu(NO3)2 + NO2 }$$ $$\ce{Cu^0 -> Cu^{+II}(NO3)2} \tag{1}$$ $$\ce{HN^{+V}O3 -> N^{+IV}O2} \tag{2} $$
To make increase and decrease in ON equal, equation 2 is multiplied by $2$. Adding we get,
$$\ce{Cu + 2 HNO3 -> Cu(NO3)2 + 2NO2 + H2O} \implies \ce{Cu + 4 HNO3 -> Cu(NO3)2 + 2NO2 + 2H2O}$$
Question:
Balance $\ce{Zn + HNO3 -> Zn(NO3)2 + H2O + N2O}$
I am trying to use oxidation number method but unable to reach the right answer.
The half equations are:
$\ce{Zn -> Zn^2+(NO3)2 \tag{1}}$
$\ce{2HN^{+V}O3 -> N^{+I}2O \tag{2}}$
Thus we should multiply the first equation by 2 and then add.
$\ce{2Zn + 2HNO3 -> N2O + 2Zn(NO3)2}$
Then I tried balancing the nitrogens by adding one 2HNO3s to LHS but after that the oxygens ust won't balance!
How do I go about balancing this then?