Consider the following indirect utility function: ʋ(P,y) = y(P1r + P2r)-1/r Where r = ρ/(ρ-1, Pi are parametric prices, and y is the consumer’s budget a) Solve for the Marshallian demand functions xi (P, y) and verify that these functions are homogenous of degree zero (Hint: you can also use Roy’s Identity).
Consider the following indirect utility function: ʋ(P,y) = y(P1r + P2r)-1/r Where r = ρ/(ρ-1, Pi are parametric prices, and y is the consumer’s budget a) Solve for the Marshallian demand functions xi (P, y) and verify that these functions are homogenous of degree zero (Hint: you can also use Roy’s Identity).
Chapter5: Income And Substitution Effects
Section: Chapter Questions
Problem 5.5P
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Consider the following indirect utility function:
ʋ(P,y) = y(P1r + P2r)-1/r
Where
r = ρ/(ρ-1, Pi are parametric prices, and y is the consumer’s budget
a) Solve for the Marshallian
b) Derive the Hicksian demand functions xih (P,u)
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