L$.$P$.$ Model:

Maximize $Z=,8x+2Y$

Subject $to$: $4x+3Y36,(C_1)$

$,2x+4Y40,(C_2)$

$,1Y8,(C_3)$

$,x,Y0,$

$1.)$ Plot and label the constraints $C_1,C_2$ and $C_3($using the line drawing tool$)$ on the provided graph.

$2.)$ Using the point drawing tool, plot the point that maximizes the objective function.

The optimum solution is:

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

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

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