Graph the following LP (Graph with feasabile region)

original problem below.

1) Decision Varinble's- x,y x - Iraq (In bbl/day) x=[1,2,3,4]y=[1,2,3,4] y. DubAi (in bbl/day) Determines the amount of crube oil for enth type (Ima, Duban) (3) objective function - minimize z=x+y 4 minimize "caicueity", minimize =x+y Napacity ( (n bble / day) 4) Constraints and (5) Pnnmeters andPfrumetersx0.40(x+y)40%ofItsCrude0.2x+0.1y14000(fordiese1)0.25x+0.6y30000(forgas)0.1x+0.15y10000(forLubracunt)0.15x+0.1y8000(forfuel) NON-negative Constraints The decision varimbles must be non- neyative: x-Iraq0y-Duba:0 OilCo is building a refinery to produce four products: diesel, gasoline, lubricants, and jet fuel. The minimum demand (in bbl/day) for each of these products is 14,000,30,000, 10,000, and 8000 , respectively. Iraq and Dubai are under contract to ship crude to OilCo. Because of the production quotas specified by OPEC (Organization of Petroleum Exporting Countries), the new refinery can receive at least 40% of its crude from Iraq and the remaining amount from Dubai. OilCo predicts that the demand and crude oil quotas will remain steady over the next 10 years. The specifications of the two crude oils lead to different product mixes: One barrel of Iraq crude yields .2bbl of diesel, .25bbl of gasoline, .1bbl of lubricant, and .15bbl of jet fuel. The corresponding yields from Dubai crude are .1, .6,.15, and .1, respectively. OilCo needs to determine the minimum capacity of the refinery (in bbl/day)