Tova’s utility function is u(c1, c2) = min{c1, c2}, where c1 is his consumption in period 1 and c2 is his consumption in period 2. He earns $200 in period 1 and $220 in period 2. Tova can borrow and lend at an interest rate of 10 percent, and there is no inflation. The number of dollars that Tova spends on consumption in the first period must be单项选择题
A
more than 200 but less than 220.
B
exactly 200.
C
more than 220.
D
exactly 180.
E
more than 180 but less than 200.
登录即可查看完整答案
我们收录了全球超50000道真实原题与详细解析,现在登录,立即获得答案。
类似问题
Question48 Which of the following does the Euler equation state? “The present value of government’s spending must equal the present value of receipts.” “Consumption is a function of permanent income.” “The real interest rate is the nominal interest rate minus inflation.” “The total supply of money is equal to nominal GDP divided by velocity.” “A consumer must be indifferent between consuming one more unit today or in the future.” ResetMaximum marks: 1 Flag question undefined
Question82 A widely used utility function in the economics literature is the constant rate of risk aversion utility function. It is given by: [math] Assume that an agent lives for three periods (t=0,1,2) and discounts future utility at rate β=0.8 (per period), and the degree of risk aversion [math] The agent is born with asset level a0 =5, and his/her labour market income is y0 =10, and y1 =15, for periods 0 and 1 respectively, the agent retires in the last period (no labour income in period 2). The interest rate in this economy is r=5%. Please answer the following questions based on the information displayed here. Choose the best option available. The optimal consumption at t=2 is approximately (2-decimal places) c2 = 16.49 The optimal consumption at t=2 is approximately (2-decimal places) c2 = 11.12 The optimal consumption at t=2 is approximately (2-decimal places) c2 = 9.34 The optimal consumption at t=2 is approximately (2-decimal places) c2 = 10.19 The optimal consumption at t=2 is approximately (2-decimal places) c2 = 16.67 ResetMaximum marks: 2 Flag question undefined
Question81 A widely used utility function in the economics literature is the constant rate of risk aversion utility function. It is given by: [math] Assume that an agent lives for three periods (t=0,1,2) and discounts future utility at rate β=0.8 (per period), and the degree of risk aversion [math] The agent is born with asset level a0 =5, and his/her labour market income is y0 =10, and y1 =15, for periods 0 and 1 respectively, the agent retires in the last period (no labour income in period 2). The interest rate in this economy is r=5%. Please answer the following questions based on the information displayed here. Choose the best option available. The optimal consumption at t=1 is approximately (2-decimal places) c1 = 11.12 The optimal consumption at t=1 is approximately (2-decimal places) c1 = 16.67 The optimal consumption at t=1 is approximately (2-decimal places) c1 = 9.34 The optimal consumption at t=1 is approximately (2-decimal places) c1 = 16.49 The optimal consumption at t=1 is approximately (2-decimal places) c1 = 10.19 ResetMaximum marks: 2 Flag question undefined
Question80 A widely used utility function in the economics literature is the constant rate of risk aversion utility function. It is given by: [math] Assume that an agent lives for three periods (t=0,1,2) and discounts future utility at rate β=0.8 (per period), and the degree of risk aversion [math] The agent is born with asset level a0 =5, and his/her labour market income is y0 =10, and y1 =15, for periods 0 and 1 respectively, the agent retires in the last period (no labour income in period 2). The interest rate in this economy is r=5%. Please answer the following questions based on the information displayed here. Choose the best option available. The optimal consumption at t=0 is approximately (2-decimal places) c0 = 16.67 The optimal consumption at t=0 is approximately (2-decimal places) c0 = 10.19 The optimal consumption at t=0 is approximately (2-decimal places) c0 = 9.34 The optimal consumption at t=0 is approximately (2-decimal places) c0 = 16.49 The optimal consumption at t=0 is approximately (2-decimal places) c0 = 11.12 ResetMaximum marks: 2 Flag question undefined
更多留学生实用工具
希望你的学习变得更简单
加入我们,立即解锁 海量真题 与 独家解析,让复习快人一步!