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Consider two individuals M and F who must split 20 units of good X and 10 units of good Y. Suppose we can represent M's preference with the utility function
Um =X^2mYm and Fs preference with the utility
Uf = min{Xf, 2Yf}
Where Xm and Xf indicate their X consumption, while Ym and Yf indicate their Y consumption
a) Derive the MRS for M
b) Interpret F's utility function
c) Find and graph the contract curve
d) What is the ratio of the price of X to the Price of Y in competitive equilibrium?
e) To which allocation will M and F trade? Indicate this outcome clearly in your graph
What actions could a government take in order to keep the price above market equilibrium? There are four basic possibilities here; 1) Minimum price; 2) A tax on the good
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