Income Determination - University of Texas at Austin
Download
Report
Transcript Income Determination - University of Texas at Austin
Income Determination
International Dimension
Overview
Keynesian Income Determination Models
Private sector
Consumption demand
Investment Demand
Supply & demand for money
Public
Sector
Government expenditure
Government taxes
Monetary policy manipulation of money supply
International
imports,
exports, net exports
International Trade
Imports (M)
goods
and services purchased from foreigners
money spent here is subtracted from aggregate demand
we often assume M = mY, or M = l + mY
(where m = marginal propensity to import)
Exports (X)
addition to
aggregate demand
Trade Balance - I
Balance of Payments
all
inflows and outflows
transactions that bring in foreign exchange = credits
transactions that lose foreign exchange = debits
BofP includes
Current
account
Capital account
Trade Balance - II
Current Account
Imports
& Exports of goods and services
Income received or paid on investments
Trade Balance
Exports
X
of goods and services minus imports
-M
Trade "deficit" = M > X
Trade “surplus” = M < X
New identity
YC + I + G + X - M
Y C + I + G + (X - M) where (X - M) = net X's
Y C + I + G + (X - [l + mY])
Y C + I +G + (X - M)
Equilibrium when planned expenditures = actual
expenditures, or aggregate demand, C + I + G + (X - M) =
aggregate output (Y).
C+I + G + (X - M)
w/(X>M)
C, I, G, X, M
C+I+G
Y
Y
Y C + I + G + (X - [l + mY])
Suppose we assume imports rise with rising income
w/(M = M)
C, I
w/(M = l + mY)
Y
Y
Algebraic Solutions
YC+I+G
S I + G + (X - M)
where S = -a + (1-b)Y
where C = a + bY
where I = I, or I = f + gY
where I = I, or I = f + gY
where G = G
where G = G
where M = M, or
where M = M,
or
M = l + mY
M = l + mY
Solve for equilibrium Y
Solve for equilibrium Y
Problems
What will be the effect on Y of an increase in
imports?
What will be the effect on Y of an increase in
exports?
What will be the effects of a trade deficit?
What of a trade surplus?
Open Economy Multiplier - I
YC+I+G
Ya + bY -bT + I + G + (X - [l + mY])
Y = a/(1 - b + m) -bT/(1 - b + m) + I/(1 - b + m) +
G/(1 - b + m)+ X/(1 - b + m) - l/(1 - b + m)
We can solve for any multiplier by taking the
derivative, in the process of which all values on
right = 0 except for for those with the variable
e.g., dY/dG = 1/(1 - b + m) = government
expenditure multiplier
Open Economy Multiplier - II
In dY/dG = 1/(1 - b + m) we see multiplier is
LOWERED by imports
A given increase in G (or I, or X) will have LESS
of an impact on Y because some of the increase in
Y is spent abroad
Trade Feedback Effect
trade feedback effect = "tendency for an increased
in the economic activity of one country to lead to a
world wide increase in economic activity"
E.g., US Y M = X of other countries Y
in those countries
This in foreign Y US X's US Y
Homework
Suppose you followed the kind of policies used by
the American administration in 1972, cutting back
agricultural production & expanding exports,
raising exports by 10%. What would be effect on
aggregate Y? On trade balance?
--END--