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Supply and Demand equation
Q^d = D(P,Y)
Where Q^d is demand, P is price, Y income, and D() expresses how the variables in parentheses determine the quantity of pizza demanded
How is GDP calculated
(Price of good 1 x quantity of good 1) + (Price of good 2 x quantity of good 2) +…
GDP Deflator
[ Nominal GDP / Real GDP ] x 100
Nominal GDP
Real GDP x GDP deflator
Real GDP
Nominal GDP / GDP Deflator
Components making up GDP (Y)
Y = C + I + G + NX
where NX = net exports
GNP (Gross national product)
GNP = GDP + Factors payments from abroad - Factors payments to abroad
NNP (net national product)
NNP = GNP - Depreciation
National income
National income = NNP - Statistical Discrepancy
Consumer price index (CPI)
[ (quantity x current price) / (quantity x base price) ] x 100
Unemployment rate
(Number of unemployed / Labor force) x 100
Labor-force participation rate
(Labor force / Adult population) x 100
Production function
Y = F(K,L)
Profit
PY - WL - RK
Revenue
PY
Labor costs
WL
Capital costs
RK
Marginal product of labor (MPL)
F(K, L+1) - F(K,L)
Real wage
W/P
MPL and W/P relationship
MPL = W/P
Marginal Product of Capital (MPK)
F(K+L, L) - F(K, L)
Real rental price of capital
R/P
Change in profit from renting an additional machine
(P x MPK) - R
Economic profit
Y - (MPL x L) - (MPK x K)
Income (Y)
(MPL x L) + (MPK x K) + Economic Profit
Accounting profit
Economic profit + (MPK x K)
Cobb-Douglas Production Function
F(K,L)=AK^α(L^1−α)
α
A constant between zero and one that Determines what share of income goes to capital and what share goes to labor
A
Parameter greater than zero that measures the productivity of technology
Capital income
MPK x K = Y
Labor Income
MPL x L = (1-α)Y or (1-α)Y/L
Marginal product of capital
αA(K^α-1)(L^1-α) or αY/K
Disposable income
Y-T
Consumption function
C(Y-T)
Investment
I = I( r )
Private savings
Y - T - C
Public savings
T - G
Crowding out
The reduction in investment that results when expansionary fiscal policy raises the interest rate