Suppose two individuals (Smith and Jones) each have 1o hours of labor to devote to producing either ice cream (x) or chicken soup ( y). Smith's utility function is given by Us = x 0.3 y 0.7, whereas Jones' is given by UJ=xa 5 y a 5. The individuals do not care whether they produce x or y , and the production function for each good is given by x= 21 and y = 31 where l is the total labor devoted to production of each good. a. What must the price ratio, p x /p, be? b. Given this price ratio, how much x and y will Smith and Jones demand? Hint: Set the wage equal to 1 here. c. How should labor be allocated between x and y to satisfy the demand calculated in part (b)?
Suppose two individuals (Smith and Jones) each have 1o hours of labor to devote to producing either ice cream (x) or chicken soup ( y). Smith's utility function is given by Us = x 0.3 y 0.7, whereas Jones' is given by UJ=xa 5 y a 5. The individuals do not care whether they produce x or y , and the production function for each good is given by x= 21 and y = 31 where l is the total labor devoted to production of each good. a. What must the price ratio, p x /p, be? b. Given this price ratio, how much x and y will Smith and Jones demand? Hint: Set the wage equal to 1 here. c. How should labor be allocated between x and y to satisfy the demand calculated in part (b)?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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