Frontline Agricultural Processing Systems uses several ingredients to make wheat crackers. After several years of operations and testing, their scientists found high protein and carbohydrates in two of their ingredients, barley and corn. While an ounce of barley costs $0.25, an ounce of corn costs $0.46. While an ounce of barley provides 9mg of protein and 1mg of carbohydrates, an ounce of corn provides 7mg of protein and 5mg of carbohydrates. Recently, demand for wheat crackers has increased. To lower the overall cost of producing wheat crackers, Frontline Agricultural Processing Systems will want to know how many ounces of barley and corn to include in each box of wheat crackers to meet the minimum requirements of 160 milligrams of protein and 40 milligrams of carbohydrates. Determine the minimum cost for Frontline Agricultural Processing Systems to produce wheat crackers. Nhat is the lowest limit unit cost for barley without changing the optimal production chedule? Round to 2 decimal places. If the protein requirement is reduced by 12 milligrams, what would be the new optimal cost? Round to 2 decimal places. What is the range of optimality for the cost of barley? Write your answer in the format (Lower limit, Upper limit). Round to 2 decimal places. List the constraint(s) that is/are nonbinding? Problem Formulation: Write the protein constraint. f the cost for an ounce of barley increases by $0.38, the optimal solution will stay he same. True False If the carbohydrate requirement is increased by 20 milligrams, what would the new minimum cost be? Round to 2 decimal places. Write the optimal solution in the format (\# ounces of Barley, \# ounces of Corn) If the carbohydrate requirement is reduced by 22 milligrams, how much reduction would the optimal cost change by? Round to 2 decimal places