In: Economics
For all the questions below select the appropriate answer:
a) | If the MPC is 3/4, the net tax rate is 1/3, and the government
increases spending by $100 million, then we would expect the result
to be:
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b) | Suppose the MPC and the slope of the AE function are 0.8,
giving a multiplier of 5.0. Then a newly formed government
introduces a net tax on national income, NT = 0.2Y. As a result:
|
c) | In an open economy with imports described by the import
function: IM = 0.25Y and exports equal to X = 250:
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d) | In the diagram NT is tax revenue and G is government expenditure. All figures are in billions. In this economy:
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e) | An economy with household, business, government and
international trade sectors is described by the following
equations: Consumption: C = 75 + 0.85(Y - T) Investment: I = 125 Government expenditure: G = 75 Net taxes: NT = 0.2Y Exports: X = 25 Imports: IM = 0.18Y The multiplier, the equilibrium level of real GDP and the government's budget balance in this economy would be:
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a) an increase in real GDP of $200 million.
(According to multiplier formula,
Change in GDP/Change in G = 1/(1-MPC + MPC*t) =
1/[1-(3/4)+(3/4)*(1/3)] = 1/[(1/4)+(1/4)] = 1/0.5 = 2
So, Change in GDP = Change in G*2 = 100*2 = 200)
b) the slope of the AE function decrease to 0.64, the multiplier
decreases to 2.78 and equilibrium national income decreases.
(MPC*Yd = 0.8(Y-NT) = 0.8(Y-0.2Y) = 0.8(0.8Y) = 0.64Y
So, Slope = 0.64
Multiplier = 1/(1-MPC + MPC*t) = 1/[1-0.8+0.8*0.2) = 1/(0.2+0.16) =
1/0.36 = 2.78. So, as multiplier decreases, national income also
decreases.)
c) in a diagram the net export function would have a vertical
intercept of 250 and a slope (ΔIM/ΔY) of - 0.25.
(NX = X - IM = 250 - 0.25Y
So, vertical intercept = 250 and slope = d(NX)/dY = -0.25)
d) government spending is independent of GDP, but tax revenues
and the budget balance vary directly with GDP.
(G is independent but T and BB vary directly with GDP.)
e) 2.0, 600 and a surplus of 45 (BB = 45).
(Equilibrium occurs where Y = C + I + G + X - IM = C = 75 + 0.85(Y
- 0.2Y) + 125 + 75 + 25 - 0.18Y
So, Y = 300 + 0.68Y - 0.18Y = 300 + 0.5Y
So, Y - 0.5Y = 0.5Y = 300
So, Y = 300/0.5 = 600
So, option 'c' is correct.