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Required information [The following information applies to the questions displayed below.] Cane Company manufactures two products called Alpha and Beta that sell for $240 and

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Required information [The following information applies to the questions displayed below.] Cane Company manufactures two products called Alpha and Beta that sell for $240 and $162, respectively. Each product uses only one type of raw material that costs $5 per pound. The company has the capacity to annually produce 131,000 units of each product. Its average cost per unit for each product at this level of activity are given below: Alpha $ 35 Beta Direct materials 15 Direct labor 23 48 Variable manufacturing overhead Traceable fixed manufacturing overhead Variable selling expenses Common fixed expenses 27 25 35 38 32 28 35 30 Total cost per unit $212 $159 The company considers its traceable fixed manufacturing overhead to be avoidable, whereas its common fixed expenses are unavoidable and have been allocated to products based on sales dollars. 13. Assume that Cane's customers would buy a maximum of 100,000 units of Alpha and 80,000 units of Beta. Also assume that the company's raw material available for production is limited to 261,000 pounds. How many units of each product should Cane produce to maximize its profits? Alpha Beta Units produced 14. Assume that Cane's customers would buy a maximum of 100,000 units of Alpha and 80,000 units of Beta. Also assume that the company's raw material available for production is limited to 261,000 pounds. What is the maximum contribution margin Cane Company can earn given the limited quantity of raw materials? Total contribution margin 15. Assume that Cane's customers would buy a maximum of 100,000 units of Alpha and 80,000 units of Beta. Also assume that the company's raw material available for production is limited to 261,000 pounds. If Cane uses its 261,000 pounds of raw materials, up to how much should it be willing to pay per pound for additional raw materials? (Round your answer to 2 decimal places.) Maximum price to be paid per pound

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