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Suppose That Arthur Cares Only About Video Games and Coffee

Question 79

Multiple Choice

Suppose that Arthur cares only about video games and coffee. His utility function is U = VC, where V is the number of video games that he plays and C is the number of cups of coffee that he drinks. The price of video games is $50, and the price of coffee is $3. Arthur has a budget of $800. What is the Lagrangian equation that can be used to solve Arthur's utility maximization problem?


A) Suppose that Arthur cares only about video games and coffee. His utility function is U = VC, where V is the number of video games that he plays and C is the number of cups of coffee that he drinks. The price of video games is $50, and the price of coffee is $3. Arthur has a budget of $800. What is the Lagrangian equation that can be used to solve Arthur's utility maximization problem? A) B) C) D)
B) Suppose that Arthur cares only about video games and coffee. His utility function is U = VC, where V is the number of video games that he plays and C is the number of cups of coffee that he drinks. The price of video games is $50, and the price of coffee is $3. Arthur has a budget of $800. What is the Lagrangian equation that can be used to solve Arthur's utility maximization problem? A) B) C) D)
C) Suppose that Arthur cares only about video games and coffee. His utility function is U = VC, where V is the number of video games that he plays and C is the number of cups of coffee that he drinks. The price of video games is $50, and the price of coffee is $3. Arthur has a budget of $800. What is the Lagrangian equation that can be used to solve Arthur's utility maximization problem? A) B) C) D)
D) Suppose that Arthur cares only about video games and coffee. His utility function is U = VC, where V is the number of video games that he plays and C is the number of cups of coffee that he drinks. The price of video games is $50, and the price of coffee is $3. Arthur has a budget of $800. What is the Lagrangian equation that can be used to solve Arthur's utility maximization problem? A) B) C) D)

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