Consider the following linear program.max x $+$ ys$/$t $8$x $+6$y $242$y $4$x $0,$ y $0.($a$)[2$ pts$]$ Identify the region where $8$x $+6$y $24\mathrm{.}505($b$)[2$ pts$]$ Identify the region where $2$y $4\mathrm{.}505($c$)[2$ pts$]$ By adding the nonnegativity constraint, identify the feasible region of theabove LP problem$\mathrm{.}650-10-55($d$)[2$ pts$]$ The above LP problemi. has no feasible solutions.ii$.$ has the objective function that can be made infinitely large.iii. has more than one optimal solution.iv$.$ none of the above