Question

Assume that the cost function for a multiproduct firm is given by �(�1, �2), where �1 is the number of units produced of product 1 and �2 is the number of units produced of product 2. The multiproduct cost function thus defines the cost of producing �1 units of product 1 and �2 units of product 2 assuming all inputs are used efficiently. Suppose that the multiproduct cost function of firm A, which produces the two goods, is given by: �(�1,�2) = 200 + 5�1�2 + 2 (�1)! + 4(�2)! 1. Define in few words economies of scope. Give an example different from the one in the textbook. 2. Under what conditions do economies of scope exist for this firm? 3. Suppose that firm A is currently producing 5 units of product 1 and 10 units of product 2. 3.1 Does the cost function for the multiproduct firm A exhibits economies of scope in this case? 3.2 What is the fixed cost of producing 5 units of product 1 and 10 units of product 2? 3.3 What is the variable cost of producing 5 units of product 1 and 10 units of product 2? 3.4 What is the total cost of producing 5 units of product 1 and 10 units of product 2? 4. Explain in few words when cost complementarities exist. Give an example. 5. Do cost complementarities exist for this firm? Explain your answer. 6. Firm A is considering selling the subsidiary that produces product 2 to firm B, in which case it will produce only product 1. What will happen to firm A’s costs if it continues to produce 5 units of product

ONLY 4 & 5



HWS Assume that the cost function for a multiproduct firm is given by C(Q1, Q2), where Q1 is the number of units produced of
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A from broduces multiproduct : Product f and broduct a c(Q,, Q2) = 200 +5Q, Q2 + 207 + 402 Economies of Scobe This situationc(s) - 200 + 2(25) - 250 CCQ2) = 200+40022 - 200 + 4(10)2 = 600 c(01)+c(02) - 250 +600 = 850 < 900 = c(0.,Q.) fiom do not exh

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