A manufacturer wants to maximize the profit of two types of boxed chocolates. Abox of chocolate...

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A manufacturer wants to maximize the profit of two types of boxed chocolates. Abox of chocolate covered creams yields $ 50.00 per unit, and box of chocolate covered cherries yields a profit of $45.00 per unit. Market tests and available resources have indicated the following constraints: ● The combined production level should not exceed 1200 boxes per month. The demand for chocolate covered cherries is no more than half the demand for chocolate covered creams. The production level of chocolate covered creams is less than or equal to 600 units plus three times the production level of chocolate covered cherries. Boxes of chocolate covered cherries 400 300- 200 (800, 400) (1050, 150) (600,0) +++ (0,0) 400 Boxes of chocolate covered creams 800 1200 Using the information AND graph provided: (Complete the following table!) State the profit equation: a. b. c. d. Profit Eqn: Compute the possible profits at each critical point. Find the maximum profit. Identify on the table. Answer the question using a full sentence that explains the solution in context. Critical Points A. B. C. D. Solution in Context: Computation Total A manufacturer wants to maximize the profit of two types of boxed chocolates. Abox of chocolate covered creams yields $ 50.00 per unit, and box of chocolate covered cherries yields a profit of $45.00 per unit. Market tests and available resources have indicated the following constraints: ● The combined production level should not exceed 1200 boxes per month. The demand for chocolate covered cherries is no more than half the demand for chocolate covered creams. The production level of chocolate covered creams is less than or equal to 600 units plus three times the production level of chocolate covered cherries. Boxes of chocolate covered cherries 400 300- 200 (800, 400) (1050, 150) (600,0) +++ (0,0) 400 Boxes of chocolate covered creams 800 1200 Using the information AND graph provided: (Complete the following table!) State the profit equation: a. b. c. d. Profit Eqn: Compute the possible profits at each critical point. Find the maximum profit. Identify on the table. Answer the question using a full sentence that explains the solution in context. Critical Points A. B. C. D. Solution in Context: Computation Total

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