Q-300-100P+0.05INCOME, where Q is the tons of pork demanded in your city per week, P is the price of a pound of pork, and INCOME is the average household income in the city. The supply function for pork is: Q=250+150P-20COST, where Q' is the tons of pork supplied in your city per week, P is the price of a pound of pork, and COST is the cost of pig food. Suppose INCOME is $50,000 and COST is $5. In this case, the equilibrium price of pork would be $35) and the equilibrium quantity of pork would be [2000 tons. (Round your answer for the price to two decimal places.) Suppose INCOME falls to $40,000 and COST does not change. The new equilibrium price of pork would be $. and the new equilibrium quantity of pork would be tons. (Round your answer for the price to two decimal places.) Suppose INCOME is $50,000 and COST rises to $8. The new equilibrium price of pork would be $, and the new equilibrium quantity of pork would be tons. Round your answer for the price to two decimal places.) Suppose INCOME falls to $40,000 and COST rises to $8. The new equilibrium price of pork would be $], and the new equilibrium quantity of pork would be tons. Round your answer for the price to two decimal places.)
Q-300-100P+0.05INCOME, where Q is the tons of pork demanded in your city per week, P is the price of a pound of pork, and INCOME is the average household income in the city. The supply function for pork is: Q=250+150P-20COST, where Q' is the tons of pork supplied in your city per week, P is the price of a pound of pork, and COST is the cost of pig food. Suppose INCOME is $50,000 and COST is $5. In this case, the equilibrium price of pork would be $35) and the equilibrium quantity of pork would be [2000 tons. (Round your answer for the price to two decimal places.) Suppose INCOME falls to $40,000 and COST does not change. The new equilibrium price of pork would be $. and the new equilibrium quantity of pork would be tons. (Round your answer for the price to two decimal places.) Suppose INCOME is $50,000 and COST rises to $8. The new equilibrium price of pork would be $, and the new equilibrium quantity of pork would be tons. Round your answer for the price to two decimal places.) Suppose INCOME falls to $40,000 and COST rises to $8. The new equilibrium price of pork would be $], and the new equilibrium quantity of pork would be tons. Round your answer for the price to two decimal places.)
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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
Transcribed Image Text:Q-300-100P+0.05INCOME,
where Q is the tons of pork demanded in your city per week, P is the price of a pound of pork, and INCOME is the average household income in the city.
The supply function for pork is:
Q² 250+150P-20COST,
where Q is the tons of pork supplied in your city per week, P is the price of a pound of pork, and COST is the cost of pig food.
Suppose INCOME is $50,000 and COST is $5.
In this case, the equilibrium price of pork would be $35 and the equilibrium quantity of pork would be 2000 tons.
(Round your answer for the price to two decimal places.)
Suppose INCOME falls to $40,000 and COST does not change.
The new equilibrium price of pork would be $, and the new equilibrium quantity of pork would be
(Round your answer for the price to two decimal places.)
Suppose INCOME is $50,000 and COST rises to $8.
The new equilibrium price of pork would be $, and the new equilibrium quantity of pork would be
(Round your answer for the price to two decimal places.)
Suppose INCOME falls to $40,000 and COST rises to $8.
The new equilibrium price of pork would be $, and the new equilibrium quantity of pork would be tons.
(Round your answer for the price to two decimal places.)
tons.
tons.
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Step 1: Define equilibrium price and equilibrium quantity
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VIEWStep 3: 2) Find equilibrium price & quantity when Income=$40,000 & Cost=$5
VIEWStep 4: 3) Find equilibrium price & quantity when Income=$50,000 & Cost=$8
VIEWStep 5: 4) Find equilibrium price & quantity when Income=$40,000 & Cost=$8
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