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In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. Suppose another firm joins the market and produces the same product, and compete on price with the first firm. Both have the same cost function C left parenthesis Q right parenthesis equals c Q. Both firms independently and simultaneously make decisions. What are the new market-clearing price and quantity supplied by the first firm?

Answer: Price and Quantity Supplied by the First Firm in a Market with Two Competitors When there is a single firm in the market producing a unique product, it can manipulate the price P(Q) by changing its output Q in

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In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. Suppose another firm joins the market and produces the same product. It has the same cost function as the first firm. Both firms independently and simultaneously decide on the production quantities to be supplied to the market. What are the new market-clearing price and quantity supplied by the first firm? a) What are the market-clearing price and quantity in this market?

Answer: Market-Clearing Price and Quantity In a market with two firms, the market-clearing price and quantity is determined by the intersection of demand and supply. The market-clearing price is where the quantity supplied equals the quantity demanded. The quantity supplied

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geographic diversification

What is Geographic Diversification? Geographic diversification is an investment strategy that involves spreading investments across different geographic regions. The goal is to reduce the overall risk by investing in different economic environments. It also helps investors to take advantage of

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In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. a) What are the market-clearing price and quantity in this market?

Answer: Market-Clearing Price & Quantity in a Monopoly Market In a market where there is a single firm that produces a unique product, the firm can manipulate the price P(Q) by changing its output Q to maximize its profit. It

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods.What is the scarcity rent in period t=2?

Answer Scarcity rent is the difference between the actual price of a good or service and the price at which it would have to be sold in order to be worth the same or less than the resources used to

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods.What is the scarcity rent in period t=1 & T=2?

Answer: The scarcity rent is the difference between the price of a good or resource and the cost of producing it. In the two periods, t = 1 and t = 2, the resource stock S = 20 and we

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the scarcity rent in period t=2

Answer: Scarcity Rent in Period 2 The scarcity rent in period 2 is the difference between the revenue generated from the resource and the cost of extracting that resource. In other words, it is the difference between the marginal benefit

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the scarcity rent in period t=1

Answer: Scarcity Rent in Period t=1 Scarcity rent is the difference between what consumers are willing to pay and the cost of production. In period t = 1, the revenue of mining is 8Q – 0.2Q2 and the cost of

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the scarcity rent in period t=1 and t=2?

Answer: Scarcity Rent Scarcity rent is a term used to describe the economic rent that is generated from limited resources. It arises when the supply of a resource is limited, and the price of the resource is greater than what

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the scarcity rent in period t=1 and t=2?

Answer Scarcity rent is the difference between the price of a good in a market and the cost of producing the same good in the same market. In this case, the scarcity rent for period t=1 and t=2 is the

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1 and t=2?

Optimal Production in Periods t = 1 and t = 2 In order to maximize the present value of profits, the optimal production in period t = 1 and t = 2 needs to be determined. In this situation, the

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=2 and t=2?

Answer: Optimal Production with Two Periods and a Resource Stock of 20 In order to maximize the present value of profits, we must decide how much of a resource to extract in each period given a resource stock of 20,

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods.assuming at t1=10 a) What is the optimal production in period t=2 when?

Answer: Optimal Production in Period t=2 Given the parameters of the problem, the optimal production in period t=2 is 10 when t=1 is set to 10. To maximize the present value of profits, the revenue must be maximized and the

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=2?

Answer: Solution to Maximizing the Present Value of Profits with Resource Stock S = 20 Given that we have resource stock S = 20 and two periods t = 1, 2, the goal is to find the optimal production in

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer The optimal production in period t=1 is the quantity that maximizes the present value of profits. This can be found by solving the profit maximization equation. The profit maximization equation is the net present value of the profits for

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer: The optimal production in period t=1 can be determined using a mathematical optimization technique called dynamic programming. This technique involves breaking down a problem into smaller sub-problems and then finding an optimal solution for each of them, in order

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer: Optimal Production in Period t = 1 The optimal production in period t = 1 can be found by using the present value profit maximization approach. The present value (PV) of the profit in period t is calculated by

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Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1? AND t=2?

Optimal Production in Period t=1 and t=2 The objective of this problem is to maximize the present value of profits through the extraction of a resource from period t = 1 and t = 2. The revenue of mining is

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Q2. Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer: Optimal Production in Period t=1 In order to maximize the present value of profits from two periods (t = 1,2), with a given stock of resources (S=20) and given revenue and cost functions, the optimal production in period t=1

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Q2. Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer: The optimal production in period t=1 is 15. To maximize the present value of profits, the optimal production in each period is calculated using a dynamic programming approach. The present value of profits is calculated by taking the sum

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Q2. Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=2?

Answer: Solution to Optimal Production in Period t=2 In order to maximize the present value of profits while using all the resources in the two periods, we must consider the revenue and cost of mining in each period. The revenue

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Q2. Assume there are two period t = 1, 2, resource stock S = 20. We are trying to decide how much of the resource to extract in each period in order to maximize the present value of profits. The revenue of mining in each period is R left parenthesis Q subscript t right parenthesis equals 8 Q subscript t minus 0.2 Q subscript t squared. Cost of mining in each period is C left parenthesis Q subscript t right parenthesis equals 2 Q subscript t. The discount rate is r equals 10 percent sign. Assume we use all the resources in the two periods. a) What is the optimal production in period t=1?

Answer: Optimal Production in Period t=1 The optimal production in period t=1 is the amount of the resource to be extracted in order to maximize the present value of profits. This can be calculated by solving the maximization problem with

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1. In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. a) What are the market-clearing price and quantity in this market?

Answer: Market-Clearing Price and Quantity in a Single Firm Market In a market where there is a single firm that produces a unique product, the firm can manipulate the price of the product (P(Q)) by changing its output (Q) in

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1. In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. a) What are the market-clearing price and quantity in this market?

Answer: The Market-Clearing Price and Quantity in a Single Firm Market In a market with a single firm that produces a unique product and is able to manipulate the price P(Q) by changing its output Q, the consumers have an

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Suppose another firm joins the market and produces the same product. It has the same cost function as the first firm. Both firms independently and simultaneously decide on the production quantities to be supplied to the market. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. What are the new market-clearing price and quantity supplied by the first firm?

Answer: Market-Clearing Price and Quantity Supplied by the First Firm When another firm joins the market and produces the same product, the market-clearing price and quantity supplied by the first firm are determined by the linear aggregated inverse demand function

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Do macroeconomists analyze the role of labor unions in industries, the factors that affect the output decisions of individual firms, the effect of a tariff on the demand for a good, the factors that influence the spending decisions of particular households, or the impact of unemployment on the growth rate of an economy?

Answer Macroeconomists analyze all of the above. They study the role of labor unions in industries by looking at wage negotiations, collective bargaining, and other labor union activities. Macroeconomists analyze the factors that affect the output decisions of individual firms

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In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. a) What are the market-clearing price and quantity in this market? b) Suppose another firm joins the market and produces the same product. It has the same cost function as the first firm. Both firms independently and simultaneously decide on the production quantities to be supplied to the market. What are the new market-clearing price and quantity supplied by the first firm?

Answer: Market-Clearing Price and Quantity in a Single Firm Market When a single firm is present in the market, it can manipulate the price P(Q) by changing its output Q to maximise its profit. The consumers have a linear aggregated

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In a market there is a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q to maximise its profit. Suppose the consumers have a linear aggregated inverse demand function: P subscript D left parenthesis Q right parenthesis equals a minus b Q, and the cost function of this single firm is C left parenthesis Q right parenthesis equals c Q. a) What are the market-clearing price and quantity in this market?

Answer: Market-Clearing Price and Quantity The market-clearing price and quantity in a market with a single firm that produces a unique product and can manipulate the price P(Q) by changing its output Q is determined by the consumer’s linear aggregated

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The law fi rm of Dewey, Cheetham, and Howe fi les claims against unscrupulous car repair shops that take advantage of consumers who know nothing about cars. A lawyer who takes a 20-minute break after every two hours of work can process one claim with six hours of work. If the lawyer takes a 20-minute break after every four hours of work she can process one claim with eight hours of work. If she takes a 20-minute break after every hour of work, she is a claim superwoman and can process one claim with just fi ve hours of work. What is the effi cient method of production for Dewey, Cheetham, and Howe? Graph its production possibilities set. What is its production function? show the graph properly

Answer: The Efficient Method of Production for Dewey, Cheetham, and Howe The most efficient way for the law firm of Dewey, Cheetham, and Howe to process claims is to take a 20-minute break every hour of work. This way, the

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The law fi rm of Dewey, Cheetham, and Howe fi les claims against unscrupulous car repair shops that take advantage of consumers who know nothing about cars. A lawyer who takes a 20-minute break after every two hours of work can process one claim with six hours of work. If the lawyer takes a 20-minute break after every four hours of work she can process one claim with eight hours of work. If she takes a 20-minute break after every hour of work, she is a claim superwoman and can process one claim with just fi ve hours of work. What is the effi cient method of production for Dewey, Cheetham, and Howe? Graph its production possibilities set. What is its production function?

Answer The most efficient method of production for Dewey, Cheetham, and Howe is for the lawyer to take a 20-minute break after every hour of work. This method can produce one claim with only five hours of work. The production

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what is consumption as intertemporal choice

Consumption as Intertemporal Choice Consumption as intertemporal choice is an economic concept that looks at how individuals make decisions regarding consumption and saving over time. It is based on the idea that individuals must choose between immediate gratification and long-term

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It is known that some fraction d of all new cars are defective. Defective cars cannot be identified as such except by the people who own them. Each consumer is risk neutral and is expected to value a non-defective car at €6,000. New cars are expected to sell for €4,000 each, used ones for €1,000. If cars do not depreciate physically with use, what is d? (Round your answer to 1 decimal place (e.g., 32.1).)

Answer: What is the Fraction of Defective New Cars? The fraction of new cars that are defective, d, is estimated to be 20%. This is based on the expected value of a non-defective car, which is €6,000, and the expected

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If the cost of search is €3, and wages are uniformly distributed between €20 and €50, what is the smallest wage you need to be offered for you to accept it and stop searching if you are risk-neutral? Multiple Choice €36.58. Correct €50. €20. €17.21.

Answer The smallest wage you need to be offered to accept it and stop searching if you are risk-neutral is €36.58. This is calculated by subtracting the cost of searching (€3) from the maximum wage (€50), which gives €47. Then,

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You have €20,000 oIf the cost of search is €3, and wages are uniformly distributed between €20 and €50, what is the smallest wage you need to be offered for you to accept it and stop searching if you are risk-neutral? Multiple Choice €36.58. Correct €50. €20. €17.21.f current income and €45,000 of future income. The interest rate between the current and future period is 2 per cent. When you allocate consumption optimally between the two periods, the marginal rate of time preference between the two periods is: Multiple Choice −1.02. −1.00. −1.80. 0.80.

Answer: Marginal rate of time preference between the two periods The marginal rate of time preference between the two periods is the rate at which the present value of future income is discounted relative to the present value of current

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You have €20,000 oIf the cost of search is €3, and wages are uniformly distributed between €20 and €50, what is the smallest wage you need to be offered for you to accept it and stop searching if you are risk-neutral? Multiple Choice €36.58. Correct €50. €20. €17.21.f current income and €45,000 of future income. The interest rate between the current and future period is 2 per cent. When you allocate consumption optimally between the two periods, the marginal rate of time preference between the two periods is: Multiple Choice −1.02. −1.00. −1.80. 0.80.

Answer The correct answer is -1.02. This is because the optimal allocation of consumption between current and future periods depends on the marginal rate of time preference, which is the rate at which people are willing to trade current consumption

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