Suppose the utility function is U(x,y)=xy. In 2021, Px=5, Py=5. Due to covid, the price of x in 2022 decreases to Px=2. Your income is I=200 unchanged in these two years. 1. What are the (approximate) substitution and income effects of this change in prices? 2. What kind of good is x (giffen good, normal good, inferior good)? explain.
Suppose the utility function is U(x,y)=xy. In 2021, Px=5, Py=5. Due to covid, the price of x in 2022 decreases to Px=2. Your income is I=200 unchanged in these two years. 1. What are the (approximate) substitution and income effects of this change in prices? 2. What kind of good is x (giffen good, normal good, inferior good)? explain.
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![Suppose the utility function is U(x,y)=xy. In 2021, Px=5, Py=5. Due to covid, the price of x in 2022
decreases to Px=2. Your income is I=200 unchanged in these two years.
1. What are the (approximate) substitution and income effects of this change in prices?
2. What kind of good is x (giffen good, normal good, inferior good)? explain.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F42d08329-33e0-45d4-8ee5-09293da57287%2Ff7333833-e123-4ca0-b9be-d63d74d4e4ff%2Faporaup_processed.png&w=3840&q=75)
Transcribed Image Text:Suppose the utility function is U(x,y)=xy. In 2021, Px=5, Py=5. Due to covid, the price of x in 2022
decreases to Px=2. Your income is I=200 unchanged in these two years.
1. What are the (approximate) substitution and income effects of this change in prices?
2. What kind of good is x (giffen good, normal good, inferior good)? explain.
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