Consider a two-period small open economy without production and a representative household, which lives for two periods. It receives endowments in the first period (Q1) and second period (Q2), respectively. The household inherits no wealth and optimally decides how much to onsume in the first period (C1) and second period (C2) as well as international bond holdings (B1) in the first period, which pays the interest rate R. Household preferences are given by U(C1; C2) = log(C1)+log(C2). Suppose there is a temporary increase in first period endowment Q1 by Delta, vhile period 2 endowment stays the same at Q2. How will the Trade Balance in period 2 (TB2) change? O a. TB2 will be roughly unaffected O b. TB2 will decrease O c. TB2 will increase d. Impossible to tell from the provided information

Q1) Peter lives for three periods. He is currently considering three alternative education-work options. He can start working immediately, earning $100,000 in period 1, $110,000 in period 2 (as his work experience leads to higher productivity), and $90,000 in period 3 (as his skills become obsolete and physical abilities deteriorate). Alternatively, he can spend $50,000 to attend college in period 1 and then earn $180,000 in periods 2 and 3. Finally, he can receive a doctorate degree in period 2 after completing his college education in period 1. This last option will cost him nothing when he is attending graduate school in the second period as his expenses on tuition and books will be covered by a research assistantship. After receiving his doctorate, he will become a professor in a business school and earn $400,000 in period 3. Peter’s discount rate is 20 percent per period. What education path maximizes Peter’s net present value of his lifetime earnings? Q2) (a) Is the presence of…

Solve for first order conditions of the representative agent. Write down the market clearing condition (resource constraint) for the aggregate economy.

Consider a one period model in which a representative agent maximises the utility function: u(c,l) = lnc + 5lnl subject to the budget constraints: c = (1-t)w(1-l) + v where c  is consumption and l is the amount of leisure, they enjoy out of a total of one unit of time available, t is the tax on wage earnings which pays for v in government transfer payments. A. Solve for first order conditions of the representative agent. B. Write down the market clearing condition (resource constraint) for the aggregate economy. C. Solve for equilibrium consumption and labour choices.

Solve all this question......you will not solve all questions then I will give you down?? upvote...

Calua is an economy in which people live for three periods. They receive an endowment in only one period as follows: 80 goods when young, or 90 goods when middle-aged or 115 goods when old. The real interest rate in Calua is 10%. Given this information, what endowment should a typical person choose? Assume the interest rate increases to 15%. Which endowment should a typical person now choose?

Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as a) Explain what is meant by a representative household. Briefly explain the budget constraints of the representative households and of the government. Explain the role played by the assumption that the representative households lives for only two periods and the assumption of “no discounting”.

(1) Consider a small exchange economy with two consumers, A and B, and two commodities, ₁ and 2. Consumer A's initial endowment is 3 units of ₁ and 2 unit of 2. Consumer B's initial endowment has 5 units of 2₁ and 4 units of r2. Consumer A's utility function is given by U(₁, ₁) = x^x^. Consumer B's utility function is given by U(x,x) = 2x² + x2. Note that and are the amounts of the two goods for Consumer A, and rf and are amounts of the two goods for Consumer B. (a) Draw an Edgeworth box, showing the initial allocation. Label it as E. Measure Consumer A's consumption from the lower left and Consumer B's from the upper right. Also measure the number of ₁ on the horizontal axis and the number of r2 on the vertical axis. (b) Draw Consumer A's indifference curve (ICA) going through E. (c) Draw Consumer B's indifference curve (ICB) going through E.

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Please use the Gauss-Jordan Row Elimination Method. PLEASE SHOW EVERY STEP and (PLEASE DO NOT SKIP A STEP). It is very hard to figure out the step and understand your thinking for each step when it is skipped.