Now suppose that Jason's utility is entirely based on number of hours of skiing (X) and skating (Y). 3 hours of skating gives him the same utility as 8 hours of skiing. 11. Use max {ax; bY} function to describe his preferences. 12. Solve for his equilibrium consumption bundle in the general form. (Hint: you have to look at 3 different cases) 13. Suppose that 1 hour of skating costs him 20 and 1 hour of skiing costs him $10. Suppose that he has $800 to grond. What will he and un choos in this coca?

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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Now suppose that Jason's utility is entirely based on number of hours of skiing (X) and
skating (Y). 3 hours of skating gives him the same utility as 8 hours of skiing.
11. Use max {ax; bY} function to describe his preferences.
12. Solve for his equilibrium consumption bundle in the general form. (Hint: you
have to look at 3 different cases)
13. Suppose that 1 hour of skating costs him 20 and 1 hour of skiing costs him $10.
Suppose that he has $800 to spend. What will he end up choosing in this case?
How much utility (U*) will Jason get from this activity? Show your answer
mathematically and sketch a graph to illustrate your answer.
r
5
Transcribed Image Text:Now suppose that Jason's utility is entirely based on number of hours of skiing (X) and skating (Y). 3 hours of skating gives him the same utility as 8 hours of skiing. 11. Use max {ax; bY} function to describe his preferences. 12. Solve for his equilibrium consumption bundle in the general form. (Hint: you have to look at 3 different cases) 13. Suppose that 1 hour of skating costs him 20 and 1 hour of skiing costs him $10. Suppose that he has $800 to spend. What will he end up choosing in this case? How much utility (U*) will Jason get from this activity? Show your answer mathematically and sketch a graph to illustrate your answer. r 5
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