Find the objective function and the constraints, and then solve the problem by using the simplex method. A confectioner has 600 pounds of chocolate, 100 pounds of nuts, and 50 pounds of fruits in inventory with which to make three types of candy: Sweet Tooth, Sugar Dandy, and Dandy Delite. A box of Sweet Tooth uses 3 pounds of chocolate, 1 pound of nuts, and 1 pound of fruit and sells for $8. A box of Sugar Dandy requires 4 pounds of chocolate and 1 2 pound of nuts and sells for $5. A box of Dandy Delite requires 5 pounds of chocolate, 3 4 pounds of nuts, and 1 pound of fruit and sells for $6. How many boxes of each type of candy should be made from the available inventory to maximize revenue?