Consider a simultaneous game between two firms, Firm A and Firm B, each deciding whether to...
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Consider a simultaneous game between two firms, Firm A and Firm B, each deciding whether to implement a High Cost Advertising strategy or a Low Cost Advertising strategy. The payoffs for each firm under the different strategy combinations are represented in the following payoff matrix: Firm A/Firm B High Low High 10, 10 5, 15 Low 15,5 12,12 a. Determine if either firm has a dominant strategy. Explain what a dominant strategy is and indicate whether Firm A or Firm B has one, providing your reasoning based on the payoff matrix. b. Identify any Nash equilibria that exist in this game. Explain the concept of Nash equilibrium and demonstrate how you arrived at your conclusion using the payoff matrix. 3. Imagine a company must decide whether to launch a new product. The success of the product is uncertain and depends on market conditions, which could be either favorable or unfavorable. The probabilities and payoffs are as follows: Probability of favorable market conditions: 0.6 Probability of unfavorable market conditions: 0.4 The company has two choices: Launch the product or not launch it. The payoffs for each decision under each market condition are: If the market is favorable and the product is launched: Gain $100,000 If the market is favorable and the product is not launched: Gain $0 If the market is unfavorable and the product is launched: Lose $50,000 If the market is unfavorable and the product is not launched: Gain $0 Question: a. Calculate the Expected Value (EV) of launching and not launching the product. b. Determine the EVPI for this decision-making scenario. Consider a simultaneous game between two firms, Firm A and Firm B, each deciding whether to implement a High Cost Advertising strategy or a Low Cost Advertising strategy. The payoffs for each firm under the different strategy combinations are represented in the following payoff matrix: Firm A/Firm B High Low High 10, 10 5, 15 Low 15,5 12,12 a. Determine if either firm has a dominant strategy. Explain what a dominant strategy is and indicate whether Firm A or Firm B has one, providing your reasoning based on the payoff matrix. b. Identify any Nash equilibria that exist in this game. Explain the concept of Nash equilibrium and demonstrate how you arrived at your conclusion using the payoff matrix. 3. Imagine a company must decide whether to launch a new product. The success of the product is uncertain and depends on market conditions, which could be either favorable or unfavorable. The probabilities and payoffs are as follows: Probability of favorable market conditions: 0.6 Probability of unfavorable market conditions: 0.4 The company has two choices: Launch the product or not launch it. The payoffs for each decision under each market condition are: If the market is favorable and the product is launched: Gain $100,000 If the market is favorable and the product is not launched: Gain $0 If the market is unfavorable and the product is launched: Lose $50,000 If the market is unfavorable and the product is not launched: Gain $0 Question: a. Calculate the Expected Value (EV) of launching and not launching the product. b. Determine the EVPI for this decision-making scenario.
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Related Book For
Microeconomics An Intuitive Approach with Calculus
ISBN: 978-0538453257
1st edition
Authors: Thomas Nechyba
Posted Date:
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