Consider a feedback control system with the following transfer functions:

$G_c=K_c(as+1),G_t=\frac{1}{bs+1},G_p=\frac{1}{(s)(cs+1)},G_d=\frac{3}{5s+1},G_m=1$

c$)$ If $G_p=\frac{y^{\text{'}}(s)}{m^{\text{'}}(s)}$ where $m^{\text{'}}(s)$ is the manipulated variable, for the step change of a magnitude $2$ of the manipulated variable, draw $y^{\text{'}}(t)$ with respect to time by using MATLAB,

$\backslash$table$[[$GROUP NUMBER,$a,b,c$

GROUP NUMBER IS$8$