The following table shows two firms in a single-stage duopoly game. Each firm makes its decision without knowledge of the other firm's decision. The payoffs for each firm represent economic profits, and each firm strictly prefers more economic profit than less. This game would be considered a prisoner's dilemma if X is between Tempurpedic Produce 3,000 mattresses $25,000 Produce 4,000 mattresses $35,000 Produce 3,000 $10,000 $25,000 mattresses Sealy $10,000 X Produce $35,000 4,000 mattresses d. $35,000 and $70,000. e. $45,000 and $70,000. a. $10,000 and $25,000. b. $25,000 and $35,000. $10,000 and $35,000. с.

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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**Understanding Duopoly Through a Payoff Matrix:**

The table presented is a payoff matrix for two firms, Sealy and Tempurpedic, engaged in a single-stage duopoly game. Each firm independently decides whether to produce 3,000 or 4,000 mattresses, without knowing the other firm's decision. Their respective economic profits depend on both firms' choices.

**Payoff Matrix Explanation:**

- **Sealy's Choices:** 
  - Producing 3,000 mattresses
  - Producing 4,000 mattresses

- **Tempurpedic's Choices:** 
  - Producing 3,000 mattresses
  - Producing 4,000 mattresses

**Outcomes:**

1. **Both Produce 3,000 Mattresses:**
   - Sealy: $25,000
   - Tempurpedic: $25,000

2. **Sealy Produces 3,000 and Tempurpedic Produces 4,000:**
   - Sealy: $10,000
   - Tempurpedic: $35,000

3. **Sealy Produces 4,000 and Tempurpedic Produces 3,000:**
   - Sealy: $35,000
   - Tempurpedic: $10,000

4. **Both Produce 4,000 Mattresses:**
   - Sealy: X
   - Tempurpedic: X

The game's structure hints at a potential prisoner’s dilemma, a situation in economic theory where two parties, unable to communicate, might not cooperate even if it's in their best interest. The specific range for "X" that would create this dilemma is among the choices presented below the table:

a. $10,000 and $25,000  
b. $25,000 and $35,000  
c. $10,000 and $35,000  
d. $35,000 and $70,000  
e. $45,000 and $70,000  

This scenario challenges students to explore how firms may struggle with cooperation and competition in economic modeling, identifying conditions for the prisoner’s dilemma.
Transcribed Image Text:**Understanding Duopoly Through a Payoff Matrix:** The table presented is a payoff matrix for two firms, Sealy and Tempurpedic, engaged in a single-stage duopoly game. Each firm independently decides whether to produce 3,000 or 4,000 mattresses, without knowing the other firm's decision. Their respective economic profits depend on both firms' choices. **Payoff Matrix Explanation:** - **Sealy's Choices:** - Producing 3,000 mattresses - Producing 4,000 mattresses - **Tempurpedic's Choices:** - Producing 3,000 mattresses - Producing 4,000 mattresses **Outcomes:** 1. **Both Produce 3,000 Mattresses:** - Sealy: $25,000 - Tempurpedic: $25,000 2. **Sealy Produces 3,000 and Tempurpedic Produces 4,000:** - Sealy: $10,000 - Tempurpedic: $35,000 3. **Sealy Produces 4,000 and Tempurpedic Produces 3,000:** - Sealy: $35,000 - Tempurpedic: $10,000 4. **Both Produce 4,000 Mattresses:** - Sealy: X - Tempurpedic: X The game's structure hints at a potential prisoner’s dilemma, a situation in economic theory where two parties, unable to communicate, might not cooperate even if it's in their best interest. The specific range for "X" that would create this dilemma is among the choices presented below the table: a. $10,000 and $25,000 b. $25,000 and $35,000 c. $10,000 and $35,000 d. $35,000 and $70,000 e. $45,000 and $70,000 This scenario challenges students to explore how firms may struggle with cooperation and competition in economic modeling, identifying conditions for the prisoner’s dilemma.
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