$(1).$ Consider the following contraints:

x$1+$x$2<=9$ x$2<=3$ x$1$x$2>=0$ x$1>=0$ x$2>=0$

For parts $($a$)$ and $($b$)$ state whetherthe point given is: Make $($i$)$ a basic feasible solution that is not degenerate

$($ii$)$ a basic feasible solution that is degenerate

$($iii$)$ a basic solution that is not feasible

$($iv$)$ a feasible solution that is not basic $($v$)$ other

Estie Arkin

$($a$).$ The point x$1=4\mathrm{.}5,$ x$2=4\mathrm{.}5$ is

$($b$).$ Thepointx$1=9,$x$2=0$is

$($c$).$ Give an example of a feasible solution that is not basic $($iv$).$

$($d$).$ Is there a point that is a degenerate BFS$?$ If so state one. If not, explain briefly why not.