1.Suppose that Chris's utility function is given by UC=QC1/2 RC1/2 , where QC and RC are his consumption of Q and R, respectively. Dana's utility function is given by UD=QD1/3 RD2/3, where QD and RD are her consumption of Q and R, respectively. Write an equation for the marginal rate of substitution (MRS) between Q and R for each of the two agents.
1.Suppose that Chris's utility function is given by UC=QC1/2 RC1/2 , where QC and RC are his consumption of Q and R, respectively. Dana's utility function is given by UD=QD1/3 RD2/3, where QD and RD are her consumption of Q and R, respectively. Write an equation for the marginal rate of substitution (MRS) between Q and R for each of the two agents.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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1.Suppose that Chris's utility function is given by UC=QC1/2 RC1/2 , where QC and RC are his consumption of Q and R, respectively. Dana's utility function is given by UD=QD1/3 RD2/3, where QD and RD are her consumption of Q and R, respectively.
Write an equation for the marginal rate of substitution (MRS) between Q and R for each of the two agents.
2.Suppose that the
How much is Chris's and Dana's initial income, given his endowments and given these prices?
3.
At these prices, how many units of Q would Chris and Dana want to consume?
4.
At these prices, how many units of R would Chris and Dana want to consume?
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