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Assume the annual demand for liquor in Mississippi is given by the following equation: Qd = 500,000 - 20,000P, where P is the price per gallon and Qd is the quantity of gallons demanded per year. The supply of liquor is given by the equation Qs= 30,000P. Solve for the equilibrium annual quantity and price of liquor.
Determine the minimum average cost of the firm with these different order sizes.
If the market price of the product is 270, how much output should the firm produce in order to maximize profit. How much profit will this firm make.
Elucidate what does this imply about the use of monetary and fiscal policy over the business cycle.
Everyone's Gasoline Problem. We are all familiar with fluctuating prices of gasoline at the pump. Explain why does this happen.
What percent of the tax is borne by buyers. If income rises to $40,000, how much will tax revenue rise.
Would the sales of pollution rights or certificates be an efficient means of allocating a given amount of pollution.
They could each decide to work a few extra hours on Saturday and earn more income. But they choose to play tennis or to relax around the house.
Using this demand function, find the total revenue function. What is the shape of the total revenue function.
Explain how the circular flow diagram relates to the current economic situation.
Suppose that due to a political conflict inside the country, there is a risk the government will default in its debt.
During this time period, a weather phenomenon called the Dust Bowl also occurred. Conduct an Internet search on The Dust Bowl to discover more about it.
Illustrate what is Nurd's equilibrium evel of income. Illustrate what is likely to occur in the coming months if the government takes no action.
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