


5. Assume that firms produce identical products and make their pricing decision simultaneously. The cost stricture...
Suppose there are two firms operating in a market. The firms produce identical products, and the total cost for each firm is given by C = 8qi, i = 1,2, where qi is the quantity of output produced by firm i. Therefore the marginal cost for each firm is constant at MC = 8. Also, the market demand is given by P = 56 –4Q, where Q= q1 + q2 is the total industry output. The following formulas will be...
Two firms produce and sell differentiated products that are substitutes for each other. Their demand curves are Firm 1: Q 1 = 40 - 3P 1+ P 2 Firm 2: Q 2 = 40- 3P 2+P 1 Both firms have constant marginal costs of $2.00 per unit. Both firms set their own price and take their competitor's price as fixed. Use the Nash equilibrium concept to determine the equilibrium set of prices. Since the firms are identical, they will set...
Suppose there are two firms competing in a market. Both firms produce identical products. Firm One is an efficient firm and has total cost function C1=5q1; Firm Two is a less efficient firm and has total cost function C2=10q2 . Market demand for this product is given by Q=150-2p. If two firms compete in quantities of production, find out the best response function of each firm and the equilibrium output level of each firm.
imagine a market comprising two competing firms 1&2 which produce an identical product . the inverse demand function of the latter is p = 102 – Q, where Q = Q1 + Q2 , Qi = output of firm I (i=1,2) lastly , the cost of production equals TC(Qi)= 2 Qi . if the two firms choose Qi simultaneously , and only once , with a view to maximize their respective profit , find the nash equilibrium (Firm 1, firm...
Suppose there are n identical firms in the market for plums. Each firm's cost function is given by C(q)=25+q^2 where q represents the amount that an individual firm will produce. Also, the market demand for plums is given by P = 100 - 2Q, where Q is the total amount of the good produced by all the firms combined (Q=q*n). How much output will each firm produce in the long run? What will be the long run equilibrium price? How...
Assume that two companies (A and B) are Cournot duopolists that produce identical products. Demand for the products is given by the following linear demand function: ? = 200 − ?A − ?B where ?c and ?d are the quantities sold by the respective firms and P is the price. Total cost functions for the two companies are ??A = 1,500 + 55?A + ?A2 ??B = 1,200 + 20?B + 2?B2 a. Determine the equilibrium price and quantities sold...
Consider an industry with 7 identical competitive firms. The production function of a representative firm is q = min{√x1, √x2}, where x1 and x2 are the inputs that the firm uses to produce output q. Suppose that the input prices are w1 = 4 and w2 = 3. The demand function is q^D(p) = 48 − p. Assume that firms cannot enter or exit the market. Find the equilibrium price and quantity. Compute the profit of each firm.
Two firms sell identical products and compete as Cournot (price-setting) competitors in a market with a demand of p = 150 - Q. Each firm has a constant marginal and average cost of $3 per unit of output. Find the quantity each firm will produce and the price in equilibrium.
Question 2. XYZ and MLN are two firms that produce identical woomeras that they sell to a market that has inverse demand p=10-Q, where Q is total market supply. XYZ has constant marginal cost of $1 per unit, and MLN has constant marginal cost of $2 per unit. The two firms are engaged in Cournot competition. (a) What are equilibrium quantities and profits?
1.Consider an industry with only two firms that produce identical products. Each of the firms only incurs a fixed cost of $1000 to produce and marginal cost is 20. The market demand function is as follows: Q=q1+q2=400-P a. Assuming that the firms form a cartel, calculate the profit-maximizing quantity of output, price and profits b. If the firms choose to behave as in the Cournot model, what would be the profit- maximizing quantities of output, price and profits? c. if...