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Modifying a Game Scenario
Consider a situation where two musicians, Alex and Ben, are deciding which of two songs to perform together at a concert: 'Harmony' or 'Rhythm'. They will only be paid if they play the same song. Currently, they both receive the same payoff regardless of which song they agree on, as long as they agree. Describe a single, specific change to this scenario that would introduce a conflict of interest, and explain why your change creates this conflict.
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Introduction to Microeconomics Course
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CORE Econ
Analysis in Bloom's Taxonomy
Cognitive Psychology
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Two business partners, Maya and Liam, are deciding on a new location for their shared office. They must choose the same location to continue working together effectively. Maya prefers the Downtown location because it is closer to her home, while Liam prefers the Suburban location as it is closer to his. If they choose different locations, their business suffers significantly. The situation is represented by the following payoff matrix, where the first number in each pair is Maya's payoff and the second is Liam's:
Liam: Downtown Liam: Suburban Maya: Downtown (10, 5) (0, 0) Maya: Suburban (0, 0) (5, 10) Based on this matrix, which statement best describes the strategic situation?
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Modifying a Game Scenario
Two musicians, Alex and Ben, must decide on a single genre for their new duo: Jazz or Folk. To be successful, they must choose the same genre. If they choose different genres, their duo fails, and they both earn $0. Alex is a more experienced Jazz musician and prefers the outcome where they both play Jazz, as it would earn him $100 and Ben $50. Ben is a more experienced Folk musician and prefers the outcome where they both play Folk, as it would earn him $100 and Alex $50.
Given the four payoff matrices below, where Alex's payoff is listed first, which matrix accurately represents this situation?
Matrix A
Ben: Jazz Ben: Folk Alex: Jazz (100, 50) (0, 0) Alex: Folk (0, 0) (50, 100) Matrix B
Ben: Jazz Ben: Folk Alex: Jazz (100, 100) (0, 0) Alex: Folk (0, 0) (50, 50) Matrix C
Ben: Jazz Ben: Folk Alex: Jazz (50, 100) (0, 0) Alex: Folk (0, 0) (100, 50) Matrix D
Ben: Jazz Ben: Folk Alex: Jazz (0, 0) (100, 50) Alex: Folk (50, 100) (0, 0)