题目
SIPAIA6400_001-002_2025_3 - Microeconomic Analysis for International and Public Affairs Problem Set 4, Individual Portion
单项选择题
Suppose that Matt's preferences are convex; Matt currently optimally purchases 1 pound of broccoli per month. Suppose that the government would like Matt to increase his consumption of broccoli to at least 2 pounds per month. If the price of one pound of broccoli is $2, and all goods are normal, would an unconditional cash subsidy of $2 per month achieve the government goal?
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标准答案
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思路分析
We start by restating the problem setup to ensure clarity: Matt has convex preferences, currently buys 1 pound of broccoli per month when the price is $2 per pound. The government wants him to consume at least 2 pounds per month. An unconditional cash subsidy of $2 per month is introduced, and all goods are normal.
Option analysis (single available option):
- Option: 'No. It will not. Even though the cash transfer will make 2 pounds of broccoli affordable, Matt will want to spend the $2 subsidy on other goods as well.'
First, assess what the $2 subsidy does: it increases Matt’s overall purchasing power from $2 (to buy his current 1 lb at $2) to $4 total expenditure possibility. With broccoli priced at $2 per po......Login to view full explanation登录即可查看完整答案
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类似问题
This question has been regraded. Suppose that basket B (x = 5, y = 10) is on Matt's linear budget line, Matt's MRSX,Y (B) = 1/4, PX =$2 and PY = $2. Matt's preferences are represented by smooth curves.
Which of the following is an assumption of the decision-making process followed by consumers to maximize utility?
[Continuation of question 14] Given that the original optimal basket (x = 50, y = 50) is just affordable on the new budget line, will the original optimal basket remain the optimal basket at the new income and prices?
Suppose that Tom's preferences are convex and that Tom's income is $100, the price of food, good X, is $1 per unit and the price of other goods, good Y, is $1 per unit. Under these circumstances, Tom optimally purchases 50 units of food. Then Tom optimally spends:
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