Question

Consider a small open economy given by the following: Consumption Function: Ct = 17.2 + 0.7(Yd)t...

Consider a small open economy given by the following:

Consumption Function: Ct = 17.2 + 0.7(Yd)t

Investment Function: It = 24 -100rt

Real Demand for Money: Lt = 6Yt-1400r

Net Exports Schedule: NXt = 8 – 4et

Government Spending: G0 = 36

Tax Collections: T0 = 36

World Interest Rate: r0 = 0.15

Price Level: P0 = 4

Domestic Money Supply: M0 = 2520

Assume further that the economy is currently at the long-run equilibrium.

  1. (10 points) Graph the situation of this economy in the IS-LM and IS*-LM* diagrams

  2. (10 points) Find the equilibrium level of output, consumption, investment, net exports, interest rates and exchange rate.

  3. (10 points) Suppose that the Government increases Taxes to 40. What would be the new equilibrium level of ouput, exchange rate and interest rate ?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Consider the economy of Wiknam. The consumption function is given by C = 250 + 0.6...
Consider the economy of Wiknam. The consumption function is given by C = 250 + 0.6 ( Y – T ) . The investment function is I = 100 – 20 r . The money demand function is ( M P ) d = Y – 20 r . Round answers to two places after the decimal where necessary. a. Government purchases and taxes are both 100. In the accompanying diagram, graph the IS curve for r ranging from 0...
Consider the following model of an open economy: C = 14000 + 0.9YD - 45000i YD...
Consider the following model of an open economy: C = 14000 + 0.9YD - 45000i YD = Y - T I = 7000 - 20000i M = 0 G = 7800 X = 1800 where Y is income, C is consumption, YD is disposable income, i is the real interest rate,G is government spending, T is tax, I is investment, M is imports, and X is exports. What is the marginal propensity to save? (1 MARK) Explain the intuition behind...
Suppose that in a closed economy with a public sector the following relations apply: Consumption function:...
Suppose that in a closed economy with a public sector the following relations apply: Consumption function: C = 200 + 0.60Yd where (Υd = Y –T) Desirable investment: Ιp = 400 - 560r Government expenditure: G = 250 Taxes: Τ = 50 Real money demand for transactions: 0.5Y Real money demand for speculation: 600 - 2200r Nominal amount of money: M = 1000 Price level: P = 1.25 A. Find the equilibrium in the commodity market (IS curve). B. Find...
Consider the following economy (with flexible exchange rate system): • Desired consumption: Cd = 300 +...
Consider the following economy (with flexible exchange rate system): • Desired consumption: Cd = 300 + 0.5Y − 2000r • Desired investment: Id = 200 − 3000r • Government purchases: G = 100 • Net export: NX = 350 − 0.1Y − 0.5e • Real exchange rate: e = 20 + 1000r • Full employment: Y ̄ = 900. • Nominal money stock: M = 4354 • Real money demand: L = 0.5Y − 200r (a) Find the equations for...
Assume that the consumption function is given by Ct = 150 + 0.75(Yt – T) I...
Assume that the consumption function is given by Ct = 150 + 0.75(Yt – T) I = 250; G = 500; T = 500 (2 point) Write down the planned expenditure as a function of current output/income (Yt): PE (Yt+1) = ____________________________________. (4 points) What is the equilibrium level of income? Show your work. (4 points) If G increases to 550, what is the new equilibrium level of income? Show your work. Given Yt+1=Ct+I+G Ct=50+0.8(Yt-T) I = 200 – 5r...
2) Consider the following Keynesian model of the economy. Consumption Function: C = 12 + .6...
2) Consider the following Keynesian model of the economy. Consumption Function: C = 12 + .6 Y d, Investment Function: I = 25 − 50 r, Government Spending: G = 20, Tax Collections: T = 20, Money Demand Function: L d = 2 Y − 200 r, Money Supply: M = 360, Price Level: P = 2. a) Find an expression for the IS curve and plot it. b) Find an expression for the LM curve and plot it. c)...
Consider the following dynamic IS-LM model: Et = Ct + It (Total expenditure) Ct = C0...
Consider the following dynamic IS-LM model: Et = Ct + It (Total expenditure) Ct = C0 + cYt, C0 > 0, 0 < c < 1 (Consumption function) It = I0 − δit, I0> 0, δ > 0 (Investment) Lt = kYt − hit, h, k > 0 (Money demand) Mt =  ̄M (Money supply) ( ̄M) is M bar. where it represents the nominal interest rate at time t. The output and the interest rate adjust following ways: ΔYt =...
Let: C = consumption, Ip = investment spending (as a function of price level), G =...
Let: C = consumption, Ip = investment spending (as a function of price level), G = government spending, Tx = tax revenue, Yd = after-tax income, Assume for a given closed economy: C=100 + 0.9 Yd – 20P Ip= 400 – 40P G=300 T=100 Moreover, aggregate supply curve for this economy is defined by the following equation: P=1.41 + 0.0001Y a. (10 points) According to the investment equation (Ip= 400 – 40P) as overall price level in the economy increases...
A small open economy is described by the following equations: C = 50 + .75(Y -...
A small open economy is described by the following equations: C = 50 + .75(Y - T) I = 200 - 20i NX = 200 - 50E M/P = Y - 40i G = 200 T = 200 M = 3000 P=3 i* = 5 b. Assume a floating exchange rate and constant expectations. Calculate what happens to the exchange rate, the level of income, net exports, and the money supply if the government increases its spending by 50. Use...
If a small economy can be described by the following equations: C = 50 + 0.75...
If a small economy can be described by the following equations: C = 50 + 0.75 (Y − T) I = 180 − 15r NX =200−50ℇ M/P =Y - 40r T =200 G=200 M = 3000 P = 3 r ∗ =6 a. Derive and graph the specific IS *and LM* curves for this economy. b. Calculate the equilibrium exchange rate, level of income, and net exports. c. Assume a floating exchange rate. Calculate what happens to the exchange rate,...