The provided MATLAB code BME$201\_$HW$3\_$Q$5\_$CompInhibitor$\_2024.$m models a competitive

inhibitor. The larger for$-$loop starting at line $40$ loops through a similar Euler integrator as in the last

exercise, using a different starting substrate concentration for each iteration, and saves the reaction

velocity dP$/$dt for each iteration. The Euler integrator within the forloop should look similar to the one in

problem $4,$ just with some terms added to model a competitive inhibitor. Use this code to plot the

Michaelis$-$Menten curve $($i$.$e$.,$ dP$/$dt vs S$,$ the output of the code$)$ when $[$I$]=0\backslash$mu M$.$ Use the cursor tool to

make note of the Vmax and KM$.$ Repeat for $[$I$]=0\mathrm{.}01,0\mathrm{.}1,$ and $1\backslash$mu M$.$ Use the plot to report the values of

$[$I$],$ Vmax, and KM in a table. How do Vmax and KM change as $[$I$]$ changes?