You are the manager of a firm that produces output in two plants. The demand for your firm's product is P = 120 - 6Q, where Q = Q 1 + Q 2. The marginal cost associated with producing in the two plants are MC 1 = 2Q 1 and MC 2 = 4Q 2. What price should be charged in order to maximize revenues?
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You are the manager of a firm that produces output in two plants. The demand for...
You are the manager of a firm that produces output in two plants. The demand for your firm’s product is P = 80 – Q, where Q = Q1+ Q2. The marginal cost associated with producing in the two plants are MC1 = Q1 and MC2 = 8. How much output should be produced in plant 1 in order to maximize profits? 2 4 8 14 Please help/ show work. Thank you
Suppose you are the manager of a watchmaking firm operating in a competitive market. Your cost of production is given by C = 100+ 0 + 2q? where q is the level of output and C is total cost. (The marginal cost of production, MC(q), is 4q; the fixed cost, FC, is $100). If the price of a watch is $80, how many watches should you produce to maximize profits? You should produce watches. (Enter your response as an integer.)
You are the manager of a monopolistically competitive firm. Your demand and total costs are represented by Demand Q = 36 – 4P Total cost = 4 + 4Q + Q2. 2a What is the expression for marginal revenue? 2b What is the expression for marginal cost? 2c To maximize profit what output level should it make? 2d To maximize profit at what price should it sell? 2e What is the maximum value of profit?
Two firms are producing identical goods in a market characterized by the inverse demand curve P = 120 – 4Q, where Q is the sum of Firm 1's and Firm 2's output, q1 + q2. Each firm's marginal cost is constant at $20. Graph the reaction function for each firm and indicate the Nash equilibrium.
8. Consider the following Demand (Price and Marginal Revenue) and Cost (Total and Marginal) relationships expressed as functions of Q: Price = P(Q) = 310 – 2Q TC = TC(Q) = 3500 + 70Q + Q2 MR = MR(Q) = 310 – 4Q MC = MC(Q) = 70 + 2Q a. What is the profit-maximizing level of output? What is the price at that level? b. Should the firm continue operating in the short run? In the long run? c....
1. Dashen Company is a monopoly that produces at two plants. The demand for its product is given by P = 20 – Q. The marginal cost of plant 1 is MC1 = 2, and the marginal cost of plant 2 is MC2 = 2Q2. a. How much output does the firm produce at each plant? b. What price should it charge for its product?
A competitive firm's cost of producing q units of output is C = 18 + 4q + q^2 Its corresponding marginal cost is MC = 4 + 2q. a. The firm faces a market price p = $24. Create a spreadsheet with q = 0, 1, 2, ..... 15, where the columns are q, R, C, VC, AVC, MC, and profit. Determine the profit-maximizing output for the firm and the corresponding profit. Should the firm produce this level of output...
A firm produces a product in a competitive industry and has a total cost function (TC) of TC(a) 60+4q+2q2 and a marginal cost function (MC) of MC(q) = 4 + 4q. At the given market price (P) of $20, the firm is producing 4.00 units of output. Is the firm maximizing profit?V What quantity of output should the firm produce in the long run? The firm should produce unit(s) of output. (Enter your response as an integer.)
4. Suppose you are the manager of a watch making firm operating in a competitive market. Your cost of production is given by C200+2q, where q is the level of output and C is total cost. (The marginal cost of production is 4q; the fixed cost is $200.) (a Ifthe price of watches is$100, how many watches should you produce to maximize profit? (b) What will the profit level be? (c) At what minimum price will the firm produce a...
14. Two identical firms compete as a Cournot duopoly. The demand they face is P = 100 - 2Q. The cost function for each firm is C(Q) = 4Q. In equilibrium, the deadweight loss is: (a) $128, (b)$256, (c) $384, (d) $512, (e) none of them are true.. 15. Two identical firms compete as a Cournot duopoly. The demand they face is P = 100 - 2Q. The cost function for each firm is C(Q) = 4Q. The equilibrium output...