Maximal differential principal comes as a solution from Bertrand Paradox. This law says to avoid the price competitiveness even in a two firm competitive market, firms try to deviate from each other relatively as much as possible.
In a homogeneous goods markets, due to the price competition all the firms are bound to produce equilibrium outcome and earn zero profit.Thus the firms try to differentiate their products from others by rankings, quality or location and availability. Thus if all the products have same price, people will go for high quality product or high ranked products. Thus to maximise own profit even in a homogeneous competitive good markets firm try to differentiate its product maximally.
Yes there are so many situations, when firm will not go for maximally differentiate products. For example, if there exist no price competition in market(monopoly) then firm will not bother about differentiating its product on the basis of quality or ranking than others.
3. The Bertrand Model with differentiated products has given rise to the principle of "maximal product...
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6. Differentiated product Bertrand. Suppose that firm Y produces yellow marbles and that firm W produces white marbles. Further suppose that consumers' tastes are heterogeneous-some prefer yellow marbles while others prefer white ones. Firm-specific demands are given by: The subscripts y and w refer to yellow and white marbles, respectively (a) Suppose both firms have a marginal cost of $15/bag. What are the price and quantity sold (b) Now suppose that firm W has...
The impact of product differentation. To find out whether firms selling differentiated products (i.e. brand names) experience higher rates of return on their equity. Simon and Jane obtained the regression result based on a sample of 23 firms. Model 1 ?? = 1.399 + 1.490?? + 0.246?? p value = (0.00) (0.1433) (0.065) R2 = 0.26 Model 2 ?? = 0.345 + 0.22?? + 0.211?? − 0.016???? p value = (0.01) (0.0004) (0.0002) (0.001) R2 = 0.80 where Yi =...
Problem 5: Product Differentiation in a Bertrand Setting. Firms 1 and 2 face the same AC = MC = 30 but sell differentiated products. The demands for firms 1 and 2 are given by D.(P1, P2) = 70 – P1 + P2 D2(P1, P2) = 70 – P2 +5 P1 The firms choose prices Pı and P2 simultaneously. a) For each firm, represent profits as a function of both prices p and p2. b) Find the best response function for...
2) Consider a location model of differentiated products where the set of possible products is the line segment [0,11 and consumers are uniformly distributed along the line segment. Transportation costs in this model are equal to td, where d= |x- is the distance between the consumer's ideal variety and the variety she purchases. If a consumer with ideal variety x* purchases variety x at price p, then her utility is If the consumer does not purchase the good her utility...
5. Bertrand model: Price competition in simultaneous move homogeneous product duopoly—explain in words. Consider the brick producers again. This time, each firm simultaneously and independently picks the price. Since the product is homogeneous, the consumer buys from the producer offering at a cheaper price. The market demand curve faced by the two firms is P=1 - 50000 (x+y), and costs are C1(x) = 0.02x and C (y) = 0.02y, where firm 1 produces x units and firm 2 produces y...
4. Homogenous product Bertrand. Suppose that the demand for marbles is given by Q- 80 - 5P, where Q is measured in bags of marbles. There are two firms that supply the market, and the firms produce identical marbles (i.e., they are homogenous products). Firm 1 has a constant marginal cost of $10.00/bag, while firm 2 has a constant marginal cost of S5.00/bag. The two firms compete in price. In Nash Equilibrium, what prices will the two firms set? How...
Q.3 Two firms (i 1, 2) produce differentiated products. The demand function for the product of firm i is given by: qiVi, pj) 4-pi + 2pj firm i and pj the price chosen by its competitor. Firm 1 chooses its price first and firm 2 chooses its price after observing the price of firm 1. The cost function of each firm is G(%) 21. Find the subgame-perfect Nash equilibrium. , where Pi is the price chosen by
Q.3 Two firms (i 1, 2) produce differentiated products. The demand function for the product of firm i is given by: qiVi, pj) 4-pi + 2pj firm i and pj the price chosen by its competitor. Firm 1 chooses its price first and firm 2 chooses its price after observing the price of firm 1. The cost function of each firm is G(%) 21. Find the subgame-perfect Nash equilibrium. , where Pi is the price chosen by
A cigarette industry consists of 4 firms, each producing a differentiated product. As common in the tobacco industries, the prices of the differentiated products are the same atP= 2. The demandsQ1,Q2,Q3,Q4for firms 1,2,3,4 are given byQ1= 7−P2,Q2= 6−2P,Q3= 2−P/2, andQ4= 12−P3. (a) What is the market share of each of the four firms? (b) What is the 3-largest-firm concentration? (c) What is the HHI? (d) Come up with an example of market shares in an industry with four firms, such...
2 Two firms compete in a market by selling differentiated products. The demand equations are given by the following equations: P2 91 = 75 - Pi + P1 92 = 75 - P2 + 2 assume that each firm has a marginal cost (and average costs) of o. a. What market model do we use if each firm competes by simultaneously choosing price? b. Are the two goods substitutes? C. Solve for firm 1's best response function. d. Solve for...