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s.t. Farmer Leary grows wheat and corn on his 45-acre farm. He can sell at most 140 bushels of wheat and 120 bushels of corn. Each planted acre yields either 5 bushels of wheat or 4 bushels of corn. Wheat sells for $30 per bushel, and corn sells for $50 per bushel. Six hours of labor are needed to harvest an acre of wheat, and 10 hours of labor are needed to harvest an acre of corn. As many as 350 hours of labor can be purchased at $10 per hour. To maximize profit, Leary should solve the following LP: max 150x] + 200x2 10L x1 + X2 S 45 S 140 4x2 S120 6x1 + 10x2 L L S 350 Xl, X2, L20 Here x1 = acres planted with wheat, x2 = acres planted with corn, and L = hours of labor to be purchased. Below are the What'sBest model and the solution report to this LP. 5x1 According to the What'sBest solution report below, the maximum profit is $ y, and acres of wheat and acres of corn should be planted to achieve this maximum profit. D E 150 200 -10 x1 x2 L 25 20 350 B 2 Cost Coefficient 3 Decision variables 4 5 6 Objective 7 8 Constraints 9 1 =SUMPRODUCT(C2:E2,04:14) =C4+04 EWB(09,"c="E9) 45 45 9 1 10 2 11 3 124 13 5 14 =C4+D4 -5C4 -4D4 =6*C4+10 D4 =E4 =WB(C9,"