Consider a 2-good, 2-agent pure exchange economy where the initial endowment is eA = (5, 5), eg = (5, 5) and preferences are represented by UA, UB: Ro UA (XA) = XA1XÁ2 and UB (XB) = x²₁x2. where Which 2 of the following 8 options are false: ********** For all ß [0, 1], the initial endowment is a Walrasian Equilibrium allocation. If ß < 1 then at prices p = (1,1) there will be excess demand of good 2 and excess supply of good 1. For all ß [0, 1], every Pareto efficient allocation can be supported as a Walrasian Equilibrium for some reallocation of resources. For any prices p (1, 1), the budget sets of both players leave the Edgeworth box. For all ß [0, 1], the bottom left and top right corners of the Edgeworth box (0A and Og) are both Pareto efficient.

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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Consider a 2-good, 2-agent pure exchange economy where the initial endowment is eд = (5, 5), eß = (5, 5) and preferences are represented by UA, UB: R → R
where UA (XA)
UB (XB) = X₁X2
and
Which 2 of the following 8 options are false:
For all B [0, 1], the initial endowment is a Walrasian Equilibrium allocation.
If B<1 then at prices p = (1,1) there will be excess demand of good 2 and excess supply of good 1.
O For all B € [0, 1], every Pareto efficient allocation can be supported as a Walrasian Equilibrium for some reallocation of resources.
O For any prices p = (1, 1), the budget sets of both players leave the Edgeworth box.
For all B € [0, 1], the bottom left and top right corners of the Edgeworth box (0A and Og) are both Pareto efficient.
For all B [0, 1], the Walrasian Equilibrium will be Pareto efficient.
For all 8 [0, 1], Bob's preferences are strictly convex.
For ß = 1/2, the Pareto Set is the straight line joining OA
and Og.
Transcribed Image Text:Consider a 2-good, 2-agent pure exchange economy where the initial endowment is eд = (5, 5), eß = (5, 5) and preferences are represented by UA, UB: R → R where UA (XA) UB (XB) = X₁X2 and Which 2 of the following 8 options are false: For all B [0, 1], the initial endowment is a Walrasian Equilibrium allocation. If B<1 then at prices p = (1,1) there will be excess demand of good 2 and excess supply of good 1. O For all B € [0, 1], every Pareto efficient allocation can be supported as a Walrasian Equilibrium for some reallocation of resources. O For any prices p = (1, 1), the budget sets of both players leave the Edgeworth box. For all B € [0, 1], the bottom left and top right corners of the Edgeworth box (0A and Og) are both Pareto efficient. For all B [0, 1], the Walrasian Equilibrium will be Pareto efficient. For all 8 [0, 1], Bob's preferences are strictly convex. For ß = 1/2, the Pareto Set is the straight line joining OA and Og.
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