Consider the isomerization reaction

$AB$

This reaction occurs in a constant volume, closed vessel over time. The concentration of $A$ is

measured to be

A colleague proposes that the data fits the model

$lnln(\frac{C_A-C_{Ae}}{C_{A0}-C_{Ae}})=-kt$

a$.$ Where $C_{A0}$ is the initial concentration of A and $C_{Ae}$ is the equilibrium concentration of $A.$

Is the model correct? If so$,$ estimate $k.$

b$.$ If the tank volume is $125L$ and there is no $B$ initially present, how much $B$ does the tank

contain after two hours?

c$.$ Estimate the time required for the final concentration of $A$ to reach $1\mathrm{.}1,1\mathrm{.}05,$ and $1\mathrm{.}01$

times $C_{A{e}^{\text{'}}}$ and determine the mass of $B$ produced at each of these conditions. Assume

this is the same reactor as Part $b.$