Question 3 Consider a simple two-person, one-good endowment economy in which in- = xi, for i...
Question 3 Consider a simple two-person, one-good endowment economy in which in- = xi, for i e {1,2}, and the given by U( dividual i's preferences are feasibility constraint was x1 + x2 = w. 1. Show that the equation of the utility possibilities frontier for this econ- omy is U2 wU 2. Suppose that that person l's utility index is scaled up by squaring her utility function. What impact does this have on the equation for the utility possibilities frontier?
Question 3 Consider a simple two-person, one-good endowment economy in which in- = xi, for i e {1,2}, and the given by U( dividual i's preferences are feasibility constraint was x1 + x2 = w. 1. Show that the equation of the utility possibilities frontier for this econ- omy is U2 wU 2. Suppose that that person l's utility index is scaled up by squaring her utility function. What impact does this have on the equation for the utility possibilities frontier?