Recall that homothetic preferences map into income offer curves that are straight lines through the origin. Which of the following functions satisfy the condition of homothetic preferences? Instruction: you may choose more than one option (be advised that wrong cholces as well as failing to choose a correct option will deduct points from the points earned by choosing correct options; in any case the score cannot be negative) Ou (x, y) = 2x + 3y %3D Ou (x, y) = min (0. 5x, y} Ou(x, y) x+ vy Ou (x, y) = x²y% %3D
Recall that homothetic preferences map into income offer curves that are straight lines through the origin. Which of the following functions satisfy the condition of homothetic preferences? Instruction: you may choose more than one option (be advised that wrong cholces as well as failing to choose a correct option will deduct points from the points earned by choosing correct options; in any case the score cannot be negative) Ou (x, y) = 2x + 3y %3D Ou (x, y) = min (0. 5x, y} Ou(x, y) x+ vy Ou (x, y) = x²y% %3D
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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4.
![Recall that homothetic preferences map into income offer curves that are straight
lines through the origin. Which of the following functions satisfy the condition of
homothetic preferences?
Instruction: you may choose more than one option (be advised that wrong choices
as well as failing to choose a correct option will deduct points from the points
earned by choosing correct options; in any case the score cannot be negative)
Ou (x, y) = 2x + 3y
Ou (x, y) = min{0.5x, y}
%3D
Ou (x, y) = x+ vy
Ou (x, y) = x*y](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff4ee4959-6187-46af-8750-04311398b061%2F65e1bcb3-c5c2-4ed4-8b55-b090af6be626%2F738olv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Recall that homothetic preferences map into income offer curves that are straight
lines through the origin. Which of the following functions satisfy the condition of
homothetic preferences?
Instruction: you may choose more than one option (be advised that wrong choices
as well as failing to choose a correct option will deduct points from the points
earned by choosing correct options; in any case the score cannot be negative)
Ou (x, y) = 2x + 3y
Ou (x, y) = min{0.5x, y}
%3D
Ou (x, y) = x+ vy
Ou (x, y) = x*y
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