An engineer has set up a reaction in a reactor. The initial reaction volume is $1L.$ A stream continously flows into the reactor

at the flow rate of $0\mathrm{.}1\frac{L}{h}(F_f).$ Harvesting will start when the volume reaches $2L.$ The harvesting rate is also $0\mathrm{.}1\frac{L}{h}(F_w).$ The

governing equations and other information are given below. Model the process until the steady state $($your scipt should pro$-$

duce a plot to show how $C_A$ and $C_B$ changes over time until reaching a steady state$).$

Initial conditions:

$At0h$: $C_A=1M,C_B=0,V=1L$

Rate law:

$r_A=-k{C}_A^3,r_B=-\frac{r_A}{3}$

Parameters and constants:

$F_f=0\mathrm{.}1\frac{L}{h},C_{fA}=10M,C_{fB}=0$

$IfV<mn\; id="EditorElement\_12398976">2</mn><mi\; id="EditorElement\_12398978">L</mi>$:$F_w=0$; else: $F_w=0\mathrm{.}1\frac{L}{h}$

$k=0\mathrm{.}01M^{-2}{h}^{-1}$An engineer has set up a reaction in a reactor. The initial reaction volume is $1$ L$.$ A stream continously flows into the reactor

at the flow rate of $0\mathrm{.}1$ L$/$h $($Fs$).$ Harvesting will start when the volume reaches $2$ L$.$ The harvesting rate is also $0\mathrm{.}1$ L$/$h $($Fw$).$ The

governing equations and other information are given below. Model the process until the steady state $($your python scipt should pro$-$

duce a plot to show how CA and CB changes over time until reaching a steady state$).$