Word Bank Matching (Use the drop-down for each question. No words in the word bank are repeated in an answer): Product Differentiation; Collusion; Cartel; Concentration Ratio; Excess Capacity; Dominant Strategy; Nash Equilibrium; Prisoner's Dilemma. [Select] 2. Imagine three firms dominate a market and are in fierce competition. The CEOs of these three companies decide to have a clandestine meeting to set prices together. These three firms are engaging in [Select] and if they are successful they can be called a[ Select 3. Firms in monopolistic competition must work hard to set themselves apart from other 4.Imagine the market for socks.If this market was in perfect competition,it could produce 1000 socks per hour at a price of $1 per pair of socks. If this market was in monopolistic competition, it could produce 800 socks per hour at a price of $1.25 per pair of socks. The difference between 1000 and 800 per hour in production is considered[Select] 5. Imagine two firms are engaged in a game and have two possible options:to set a high or low price for their product. If a firm's best outcome is always to go with a strategy The final outcome of the decisions of these firms is called a[ Select ] if the outcome is stable 6. One specific type of game in game theory where both players have an incentive to 'cheaton each other despite having a better collective outcome if they had cooperated is called the[Select]
Added by Alicia E.
Close
Step 1
Step 1: For question 1, select "Concentration Ratio" from the word bank as this is the measure used to determine how concentrated an industry is. Show more…
Show all steps
Your feedback will help us improve your experience
Alexander Cheng and 78 other Microeconomics educators are ready to help you.
Ask a new question
Labs
Want to see this concept in action?
Explore this concept interactively to see how it behaves as you change inputs.
Key Concepts
Recommended Videos
Augmented Competition: Consider two firms playing a two-stage game with discount factor δ. In the first stage, they play a Cournot quantity-setting game in which each firm has costs c_i(q_i) = 10 q_i for i ∈ {1, 2} and the demand is given by p(q) = 100 − q, where q = q1 + q2. In the second stage, after the results of the Cournot game are observed, the firms play the following standard-setting game: Player 2 a b Player 1 A 100, 100 0, 0 B 0, 0 300, 300 a. Find the unique Nash equilibrium of the first-stage game and the two pure-strategy Nash equilibria of the second-stage game. b. As far as the two firms are concerned, what are the symmetric Pareto-optimal outcomes of each stage-game? c. For which values of δ can the Pareto-optimal outcomes be supported as a subgame-perfect equilibrium? d. Assume that δ = 0.5. What is the “best” symmetric subgame-perfect equilibrium that the players can support? e. What happens to the best symmetric subgame-perfect equilibrium that the players can support as δ drops toward zero?
Shaiju T.
In the following duopoly game, the two firms can either set the price of their product high or low. If one firm's price is lower than the other, most of the market will buy from them. This will increase the low-price firm's profit at the expense of the other firm. The game is represented in the table below. 1. The Nash equilibrium for this game is for: A. firm A to sell at a high price and for firm B to sell at a low price B. both firms to sell the product at a high price C. firm A to sell at a low price and for firm B to sell at a high price D. both firms to sell the product at a low price 2. What is the profit firm A will earn if it plays its dominant strategy: A. $800 if firm B has a high price and $1500 if firm B has a low price B. $800 if firm B has a high price and $1250 if firm B has a low price C. $1000 if firm B has a high price and $1500 if firm B has a low price D. $1000 if firm B has a high price and $800 if firm B has a low price
Crystal W.
Two firms are developing competing products for a market of fixed size. The longer a firm spends on development, the better its product. But the first firm to release its product has an advantage: the customers it obtains will not subsequently switch to its rival. (Once a person starts using a product, the cost of switching to an alternative, even one significantly better, is too high to make a switch worthwhile.) A firm that releases its product first, at time $t$, captures the share $h(t)$ of the market, where $h$ is a function that increases from time 0 to time $T$, with $h(0)=0$ and $h(T)=1$. The remaining market share is left for the other firm. If the firms release their products at the same time, each obtains half of the market. Each firm wishes to obtain the highest possible market share. Model this situation as a strategic game and find its Nash equilibrium (equilibria?). (When finding firm $i^{\prime}$ s best response to firm $j$ 's release time $t_{j}$, there are three cases: that in which $h\left(t_{j}\right)<\frac{1}{2}$ (firm $j$ gets less than half of the market if it is the first to release its product), that in which $h\left(t_{j}\right)=\frac{1}{2}$, and that in which $h\left(t_{j}\right)>\frac{1}{2}$.)
Recommended Textbooks
Principles of Economics
Principles of Microeconomics for AP® Courses
Economics
18,000,000+
Students on Numerade
Trusted by students at 8,000+ universities
Watch the video solution with this free unlock.
EMAIL
PASSWORD