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I'm a bit confused about this question, help would be much appreciated.

The following macroeconomics equation describes an accounting identity (i.e. fact) relating national savings (S) to total investment (I), government spending (G), tax revenue (T), exports (X), and imports (M):

(S-I)= (G-T)+(X-M)

Assume a country has a net-zer trade balance (X-M=0)

A) Suppose a country experiences a government budget deficit, (G>T). What can we infer about the relationship between national savings (S) or investment (I)? Explain which is greater.

B) Now, suppose a country experiences a government budget surplus (G<T). Which is greater, national (S) or investment (I)? Explain.

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Joshua Stredder
Joshua StredderLv10
28 Sep 2019

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Related questions

Assume that the equations below describe the expenditures within a particular macroeconomy and that these equations conform to the assumptions we've made in the lecture regarding the fixed price level Aggregate Expenditure model. All values for expenditure and income are dollar amounts, but for simplicity, we've dropped the $ below.

C = 0.8(DI) + 1000 C = Consumption expenditure, DI = Disposable Income
I = 2000 I = Investment expenditure
G = 1000 G = government expenditure
X = 1600 X = spending on exports
M = 1800 M = spending on imports
DI = Y - T Y = real GDP, T = tax revenues/>
T = 1000  
Yp = 12000 Yp = Potential GDP

Given the equations above, we can describe the GDP, government budget, and net exports in this economy. Select three characteristics from the list below which accurately describe this economy. Note that there is no partial credit on this question. I.e., your answer will either be all correct, or all wrong.

  a.

inflationary gap
  b.

recessionary gap
  c.

no output gap
  d.

government budget surplus
  e.

government budget deficit
  f.

balanced government budget
  g.

trade deficit
  h.

trade surplus
  i.

net exports of zero

The Modified Keynesian Model

Y = C + I + G + X – IM … equilibrium condition in a 4-sector model where:

C = 150 + 0.9DI … consumption function

I = 50 … autonomous investment

G = 100 … autonomous government spending

X = 200 … autonomous exports

IM = 100 … autonomous imports

And also:

DI = Y – T + Tr T = 0 … autonomous taxes

Tr = 0 … autonomous transfer payments

YF = 5000 … full-employment Y

1. Solve for the equilibrium level of real output/income (Y*) in this economy.

2. Given the model above, net exports equal $________. Does this represent a trade deficit or trade surplus?

3. Given the model above, the federal budget has a (deficit/surplus) equal to $________.

4. What is the value of the MPC? … the value of the MPS?

5. Calculate the “oversimplified” expenditure multiplier.

6. Suppose that full-employment (YF) equals $5000. Is there a recessionary or inflationary output gap?

7. (Refer to question “6”.) How much is the gap equal to?

8. Suppose the government chooses to eliminate the gap by using expansionary fiscal policy (i.e., increasing G). Given the numbers above, by how much would government spending (G) need to increase to achieve the goal of full-employment?

9. Suppose instead that the government decided to lower taxes to eliminate the output gap in question “6”. How much would taxes need to fall to achieve the goal of full-employment?

10. Which action (raising G or lowering T) has the largest effect on the federal budget deficit and the national debt?

11. Suppose the national debt equaled $6000 before the tax cut (refer to question “9”). What would be the value of the national debt after this policy action?

5. Saving and net flows of capital and goods In a closed economy, saving and investment must be equal, but this is not the case in an open economy. In the following problem, you will explore how saving and investment are connected to the international flow of capital and goods in an economy. Before delving into the relationship between these various components of an economy, you will be asked to recall some relationships between aggregate variables that will be useful in your analysis. Recall the components that make up GDP. National income (Y) equals total expenditure on the economy's output of goods and services. Thus, where C = consumption, I = investment, G = government purchases, X = exports, M = imports, and NX = net exports: Y = Also, national saving is the income of the nation that is left after paying for . Therefore, national saving (S) is defined as: S = Rearranging the previous equation and solving for Y yields Y = . Plugging this into the original equation showing the various components of GDP results in the following relationship: S = This is equivalent to S = , since net exports must equal net capital outflow (NCO, also known as net foreign investment). Now suppose that a country is experiencing balanced trade. Determine the relationships between the entries in the following table, and enter these relationships using the following symbols: > (greater than), < (less than), or = (equal to). Outcomes of Balanced Trade Imports Exports 0 Net Exports Y C+I+G Investment Saving Net Capital Outflow 0

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