Answers:

Example #$2]$ Suppose the reaction is$,$

$A{k}_{1}B{k}_{2}C$

with $k_1={10}^{15}$exp$[-12,\frac{000}{T}]h_{r^{-1}}$ and $k_2={10}^{16}$exp$[-15,\frac{000}{T}]h_{r^{-1}}$

Find the temperature $($Topt$)$ that maximizes $C_{}$ occurring

in a perfect mixer with $\frac{?}{\text{b}\text{a}\text{r}}(t)$ or $=1hr$

Req'd: Topt $=?$

Solution:

$\frac{C_B}{C_{\text{A}\text{i}\text{n}}}=\frac{k_i}{(1+k_i)(1+k_2)}$