Naomi has the following utility function, U(x, y) = x + 3y. Suppose that py > 4pr. What are the hicksian demands of x and y? (a) (ha, hy) = (U₁0) (b) (hr, hy) = (0, U/3) (c) (ha, hy) = (U, U/3) (d) (h 61 (In (1) In (11/2))
Naomi has the following utility function, U(x, y) = x + 3y. Suppose that py > 4pr. What are the hicksian demands of x and y? (a) (ha, hy) = (U₁0) (b) (hr, hy) = (0, U/3) (c) (ha, hy) = (U, U/3) (d) (h 61 (In (1) In (11/2))
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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
Transcribed Image Text:Naomi has the following utility function, U(x, y) = x + 3y. Suppose that py > 4pr.
What are the hicksian demands of x and y?
(a) (hr, hy) = (U, 0)
(b) (h, hy) = (0, U/3)
(c) (ha, hy) = (U, U/3)
(d) (ha, hy) = (In (U), In (U/3))
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The utility function shows the functional relationship between utility and consumption of goods.
If the goods are perfectly complementary, then corner solution will exist.
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