1. Let's use the Euler equation two ways. First, to find out the optimal consump- tion path, taking the interest rate as given (Chapter 9 of GLS) and then to find out the equilibrium interest rate that wil Choose sidebar display for saving and investment, taking the consumption path as given (Chapter 11 of GLS). Both times, the utility function will be the same: Uln(c)+0.9ln(+1) So the future counts 90% as much as the present. In Part 1, income each period is 100, and the interest rate is 20%. In Part 2, consumption in each period is 100-in other words, income each period is 100, but income isn't storable (it's "manna"), so you have to consume it or lose it. Answer the following questions. Part 1: What is optimal consumption each period? In period t of this two- period world, will this person be borrowing or saving or neither? ⚫ Part 2: What is the equilibrium interest rate between these two periods? If the equilbrium interest rate were lower than that level, would that create a surplus or a shortage, in Econ 101 terms?

9. Given this diagram of Consumption and Savings functions, What will be the level of savings at an income level of 80? 10. Given this diagram of Consumption and Savings functions, What is the level of total desired consumption at income level of 60? 11. Given this diagram of Consumption and Savings functions, What is the level of "induced consumption" at income level of 80?

1) In the IS equation why wasnt G in the calculations.   2)Suppose that with all exogenous variables, including T and M at their original values, households become less confident about the future and reduce their autonomous level of consumption from 200 to 150. Solve for the new values of e, Y and NX. With the help of graphs, explain very carefully the mechanisms by which a new equilibrium is reached.  3)Suppose that with all exogenous variables at their original values, the autonomous part of money demand increases to 70. Solve for the new values of e, Y and NX. With the help of graphs, explain very carefully the mechanisms by which a new equilibrium is reached.

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QUESTION 1An individual lives for two periods and decides how much to consume in each period.- In the first period his consumption equals C1 and his income Y1 = 200- In the second period his consumption equals C2 and his income Y2 = 100He can save or borrow money in the first period to finance his consumption in the second period.The interest rate he gets in case he saves or has to pay in case he borrows money equals 7%.Determine the budget constraint of this individual. C2 = −0.935·C1 +314C2 =−1.07·C1 +314C2 =−0.8·C1 +314C2 =−1.08·C1 +314 QUESTION 2The total production of a good y is determined by the production function y = 3L2/3K1/3, where L is labour input and K capital input.The reward (factor prices) for labour and capital are, l = 27 en r = 2, respectively.The producer needs to produce 9000 units of good y.How much units of labour will he hire if he wants to miminize his total costs? 1587,4839,953000515,23 QUESTION 3A good is traded on a perfectly competitive…

If Carol's disposable income increases from $1,200 to $1,700 and her level of saving increases from minus $100 to a plus $100, her marginal propensity to O save is 3/5. O consume is 1/2. O consume is 3/5. O consume is 2/5.

For part F

Give me accurate answer otherwise i give multiple downvote and complain to bartelby Note:- Please avoid using ChatGPT and refrain from providing handwritten solutions; otherwise, I will definitely give a downvote. Also, be mindful of plagiarism.Answer completely and accurate answer.Rest assured, you will receive an upvote if the answer is accurate

If Nathan received an $800 bonus and his MPC is 0.75, his consumption rises by $. and his saving rises by $___ O 600; 200 O 800; 250 O 400; 250 O 825; 125

Question 1: Consumption and Savings Functions (Show your work) Disposable Income Consumption Saving 0 500 4000 5000- Please complete the table above (assume linear functions). How much is Autonomous Consumption, Autnomous Savings, mpc, mps, Write out the consumption function and the savings function. Please graph the consumption and savings schedules (graphs) for this question.