Consider the following mechanism:

$(1)N_2^{+}(g)+O_2(g)N_2(g)+O_2^{+}(g)[$slow$]$

$(2)O_2^{+}(g)+O(g)O_2(g)+O^{+}(g)[$fast$]$

$(3)O^{+}(g)+N_2(g)N{O}^{+}(g)+N(g)[$fast$].$

Part: $\frac{0}{9}$

Part $1$ of $9$

What is the overall equation? Select the single best answer.

$N_2^{+}(g)+O(g)N{O}^{+}(g)+N(g)$

$O^{+}(g)+N_2^{+}(g)N{O}^{+}(g)+N(g)$

$N_2(g)+O(g)N{O}^{+}(g)+N(g)$

$N_2^{+}(g)+O_2(g)N{O}^{+}(g)+N(g)+O^{+}(g)$