Scenario
Scenario Period 1’s demand for aluminum is given by the equation: P = 210 - 1.5Q...
An industry faces an inverse demand curve given by: P = 90 - 1.5Q. Let MC = 0.5Q before a new environmental-protection regulation and MC=10 + 0.5Q after the regulation. Determine a) The cost to consumers from the regulation b) The social cost of the new regulation
1. Consider a two-period model similar to the one discussed in the class. Assume that the inverse demand equations for a particular depletable resource (e.g., stock of oil) differs across the two periods, with MB. = 600 - 90 MB = 800 - 91 Where, 9. denotes the amount of oil consumed in period 0 and q, denotes the amount consumed in period 1. The higher demand for oil in period 1 might result, for example, from an increased population....
A nonrenewable resource stock of 200 units Two periods Demand in the first period (period 0) is p 0 =300-q 0 Demand in the second period (period 1) is p 1 =400-2q The marginal extraction cost is zero. Competitive industry, profit maximizing firms 1 a. Draw the 2-period graph for this case. On your graph, label the values of all vertical intercepts for the two demand curves (1 pt.) b. State the value of the quantity that would be extracted...
suppose a market demand for a resource is p=200-4Q and supply is p=80+2Q 1)what's the equation for marginal net benefit curve? 2)if we consider 2 time periods Q0 and Q1, r=10%, and total endowment of resource is 30 units, how much resource would be extracted in both periods? (I solved this by making PVMNB0 = PVMNB1 and get answer of Q0=15.24 Q1=14.76 is it correct?) 3)what would be the price of resource in t0? What is price in t1?
5. Assume that demand for ore is given by P= 150-Q, and supply by P=8, discount rate is 15% and the amount of available resource is 75 tons. We assume that there are only two periods: this year (period 0) and the next year (period 1). We also assume that demand and supply in period 1 are the same as in period 0. Find dynamically efficient extraction profile, i.e quantity extracted in each period as well as the prices in...
Let demand be given by Q = 150 - P + 2Y. This is the same for all problems of this type. Let r = 10%. Let Y = 50 across both periods. Let MC = 30. Let reserves = 200. Consider the basic two-period model. What is consumption of the resource in the present? 94.29 105.71 107.14 111.11 none of the above
Let demand be given by Q = 150 - P + 2Y. This is the same for all problems of this type. Let r = 10%. Let Y = 50 across both periods. Let MC = 30. Let reserves = 200. Consider the basic two-period model. What is consumption of the resource in the present? 94.29 105.71 107.14 111.11 none of the above
Let demand be given by Q = 150 - P + 2Y. This is the same for all problems of this type. Let r = 10%. Let Y = 50 across both periods. Let MC = 0. Let reserves = 200. Let there be a backstop technology available at a constant price of $40. Consider the basic two-period model. What is consumption of the resource in the present? 92.86 105.71 107.14 200.00 213.64
Let demand be given by Q = 150 - P + 2Y. This is the same for all problems of this type. Let r = 10%. Let Y = 50 across both periods. Let MC = 0. Let reserves = 200. Let there be a backstop technology available at a constant price of $40. Consider the basic two-period model. What is consumption of the resource in the present? 92.86 105.71 107.14 200.00 213.64
Suppose coal is only to be extracted over two periods. The inverse demand for coal is estimated to be P = 300 - 2Q, where P is the price of coal and Q is the quantity demanded. The marginal cost of extraction is given by MC = 2Q. These relations do not change from period to period. Assume discount rate r = 0.05. Also assume the total initial stock of coal is S0 = 100 for all parts of this...