Plz find the optimal

solution . x = _ ( round your reponse to two decimal places ).

The Chris Beehner Company manufactures two lines of designer yard gates, called model A and model B. Every gate requires blending a certain amount of steel and zinc; the company has available a total of 25,000lb of steel and 6,000lb of zinc. Each model A gate requires a mixture of 125lb of steel and 20lb of zinc, and each yields a profit of $75. Each model B gate requires 100lb of steel and 30 Ib of zinc and can be sold for a profit of $50. The aim of the objective function for Chris Beehner Company should be to the objective value. Decision variables: X= number of Model A gates to be produced Y= number of Model B gates to be produced Objective function: Z=75X+50Y Subject to: 125X+100Y20X+30Y6,000(C2)X1Y025,000(C1) On the graph on right, constraints C1 and C2 have been drawn. Using the point drawing tool, plot all the comer points for the feasible area. The optimum solution is: X=(roundyourresponsetotwodecimalplaces). An optimal solution to any LP problem will lie on a boundary or at a corner point of the feasible region. The closer the line lies to the 0 origin, the lower the value of the objective function will be. The lowest line that still touches some point of the feasible region will pinpoint the optimal solution. In this problem, the optimal solution is point The Chris Beohner Carnpany manutachures two lines of designer yard gates, ealed modei A and model B. Every gate requires blending a certain amount of sheel and ainc. the compocy has avalable a total of 25,000lb of steel and 6,000lb of aine. Each model A gate requies a mature of 125 ib of steel and 20lb of zinc, and each ylelds a profit of 575 . Each model B qate requires 100 to of stoel and 30 th of rine and can be sold for a peoti of 550 . The aim of the objective function for Chris Beehner Company should be to the obioctre value Bection variables: x * flember of Model A qates to be produced Y= number of Model iB gates to be produced Oajective function: Z=75X+50Y Subject to: 125x+100Y25,000(Ci)20X+30Y5.000(C2)X1Y0 On the graph on right, constraints C1 and C2 have been drawn. Using the point drawing tool, plot all the comer points foe the teas lile area. The optimum sclution is: x= (round your ibsponse to two decimal ptaces)