Write a MATLAB code for the following question. I DO NOT need a handwritten solution. If you can't do Matlab let someone els

Q$4$: A stage extraction process is depicted in the figure. In such systems, a stream containing a weight fraction yin of a chemical enters from the left at a mass flow rate of $F_1.$ Simultaneously, a

solvent carrying a weight fraction $x_{in}$ of the same chemical enters from the right at a flow rate of $F_2.$ Thus, for stage $i,$ a mass balance can be represented as

$F_1{y}_{i-1}+F_2{x}_{i+1}=F_1{y}_i+F_2{x}_i$

At each stage, equilibrium is assumed to be established between $y_i$ and $x_i$ as in

$K_i=\frac{y_i}{x_i}$

Where $K$ is called a distribution coefficient. The equation can be solved for $x_i.$ If $F_1=400k\frac{g}{h},y_{in}=0\mathrm{.}1,F_2=800k\frac{g}{h},x_{in}=0,$ and $K=5,$ determine the values of $y_{\text{o}\text{u}\text{t}}$ and $x_{\text{o}\text{u}\text{t}}$ if a five$-$stage reactor is used.e do it$,$ do not waste my question.