3. Suppose we had an economy summarized by the following equations: Expenditure equation: Y = C...
An economy is described by the following equations: C= 1800 +0.6(Y-T) consumption function Ip = 900 planned investment G=1500 government spending NX = 100 net exports T= 1500 taxes Y* = 9000 potential output What is the output gap for this economy? If the natural rate of unemployment is 4 percent, what is the actual unemployment rate for this economy (use Okun's law)?
ASSIGNMENT # 3 Actual aggregate expenditure or output (Y) (billions of $) Consumption (C) (billions of $) Planned investment (billions of $) Government spending (G) (billions of $) Net exports (NX) (billions of $) Unplanned investment (inventory change) (billions of $) 500 300 150 100 50 600 350 700 400 800 450 900 500 For the table shown, answer the following questions: For each level of actual aggregate expenditure, calculate unplanned inventory investment. What is the equilibrium level of aggregate...
Consider a closed economy described by the following equations (all figures in millions of dollars): Y = C + + G Assume current value of output Y in this economy equals $8,000.00 Annual government expenditure equals $2,000.00 Current level of income tax is combination of flat Tax and income adjusted, based on following tax rate; 1,000 + .1(Y) Current annualized consumer spending equals to: 450 +0.75 (DI), were DI Disposable income = Income - Tax Current level of short term...
Suppose that the following equations describe an economy. Y = Cd + Id + G Cd = 180 + 0.8(Y – T) Id = 140 – 8r + 0.1Y T = 400 G = 400 (Md/P) = 6Y – 120i MS = 6000 i = πe + r Assume expected inflation πe = 0 and price level P = 1. Find the equation for the IS curve. Find the equation for the LM curve. Find the equilibrium values for output...
Suppose you have the following information about a fictitious economy. Assume there are no taxes in this economy. Disposable Income and Consumption Disposable Income Consumption dollars) (dollars) $e $7,000 10,500 14,000 21,880 21,000 31,589 28,000 42,880 1 35,000 52,500 42,000 Instructions: In parts a and c, enter your answers as a whole number. In part b, round your answers to two decimal places. a. What is the equilibrium level of consumption? S b. What is the MPC and MPS for...
U ponunt 0 Consume 3. An economy is described by the following equations: (LO2) C = 1,800 + 0.6(Y - T) P = 900 G = 1,500 NX = 100 T = 1,500 Y* = 9,000 crical equation linking planned aggregate expenditure to output. onomous expenditure and induced expenditure in this economy. a. Find a numerical equation linking plan b. Find autonomous expenditure a or the economy described in Problem 3: (L03) a. Construct a table like Table 11.1 to...
1) Suppose an economy is characterized by the following equations. Y = C+/+G Y = 10,500 G = 800 TA = 1000 S = 1600+ 0.1(Y-TA) + 20001 1 = 600+ 0.20Y - 30001 Where Y is real GDP, G is government purchases of goods and services, S is total national savings, is the nominal rate of interest and I is total investment. There are no transfers in this economy and agents can only consume or save their income. a)...
For an economy described by the following equations: C = 1,800 + 0.6 (Y – T) I p = 900 G = 1,500 NX = 100 T = 1,500 Y* = 9,000 Assume that the multiplier for this economy is 2.5. Find the effect on short-run equilibrium output of: a. An increase in government purchases from 1,500 to 1,600. Instructions: Enter your responses as whole numbers. Short-run equilibrium output will (Click to select) increase decrease to . b. A decrease in tax collections from 1,500...
please do the part b of the question 3. You are given the following information for Country Z C=Co + ci(1-t)Y INI G=G NX = X - my Country Z Dec 2018 Autonomous Consumption $20 trillion | Marginal Propensity to Consume 0.9 Marginal Tax Rate 0.25 Investment $200 trillion Government $200 trillion Exports $25 trillion Marginal Propensity to Import 0.07 April 2019 $20 trillion 0.9 0.25 $199 trillion $200 trillion $25 trillion 0.07 a) How much does the government of...
Consider the following static (closed-economy) version of the Classical model: Y = F (K, L) C = A + a(Y − T ), with A > 0 and 0 < a < 1, I = B − br, with B, b > 0, where A and B represent respectively the autonomous components of consumption (C) and investment (I). Assume the factor inputs, K (capital) and L (labor), are fixed in supply. Finally, assume that government expenditures (G) and taxes (T)...