B. y6 Consider an exchange economy with two individuals, a and b, and two goods, x and y. Individual a has utility function Uª(x,y) = x²y, and individual b has utility function U*(x,y) = 3x+4y. What condition will hold at all Pareto efficient allocations in the interior of the Edgeworth box? %3D A. ***8ya = 3xa 3 C. 8yb = 3xb D. y° = 2x°

Question 1. (i) please!

please  only do: if you can teach explain each part

Assume the setting outlined in Question 1. Suppose that the social planner considers it to be imperative that agent B consumes exactly one unit of good 1l and four units of good 2. Although the social planner can not force the individuals to a particular consumption, they can enforce transfers of good 1 between the consumers (transfers of good 2 are not enforceable by the social planner). What transfer of good 1 would guarantee that in the resulting competitive Walrasian equilibrium consumer B consumes one unit of good 1 and four units of good 2? Select one: O a. One half unit of good 1 has to be transferred from agent A to agent B. O b. There is no endowment for which agent B would consume x = in the corresponding competitive equilibrium. Therefore, no such transfers exist. 1 and æ = 4 O c. One unit of good 1 has to be transferred from agent A to agent B. O d. Transferring good 1 is not sufficient. It is necessary to transfer one unit of good 2 from agent A to agent B.