L$.$P$.$ Model:

Maximize $Z=8x+2Y$

Subject $to$: $1x+2Y6,(C_1)$

$,5x+4Y20,(C_2)$

$,x,Y0,$

On the graph on right, the constraints $C_1$ and $C_2$ have been plotted.

Using the point drawing tool, plot the four corner points for the feasible area.

The optimum solution is:

$x=(round$ your response $to$ two decimal places$).$

$Y=$longleftarrow $(round$ your response $to$ two decimal places$).$

Optimal solution value $Z=($round your response to two decimal places$).$