\\[ \\begin{array}{lrl} \\text { Maximize } & Z= & 2 X+2 Y \\\\ \\text { Subject to: } & 1 X+2 Y \\leq 8 & \\left(C_{1}\ ight) \\\\ & 5 X+2 Y \\leq 20 & \\left(C_{2}\ ight) \\\\ & X, Y \\geq 0 & \\end{array} \\] On the graph on right, the constraints \\( C_{1} \\) and \\( C_{2} \\) have been plotted. Using the point drawing fool, plot the four comer points for the feasible area The optimum solution is: \\( \\mathrm{X}= \\) (round your rosponse to hwo decimal pleces) \\( Y= \\) (cound your respanse to fwo decimal places). Optrnal solution value \\( Z \\) a \\( \\quad \\) (round your response to fwo decimal places)