Assume that the economy is characterized by the following behavioral equations
C = 160 + 0.6YD , I = 150 , G = 150 , T = 100
a. Solve for equilibrium GDP (Y)
b. Assume full employment output is equal to 900. Is the economy in an inflationary or deflationary gap?
c. Show how fiscal policy can be used to get the economy to full employment.
Assume that the economy is characterized by the following behavioral equations C = 160 + 0.6YD...
Suppose that the economy is characterized by the following equations: C = 160 + 0.6Yd I = 150; G = 150; and T = 100: For the economy in the last problem above: (a) Assume that output is equal to 900. Compute total demand. Is it equal to output? Explain. (b) Assume that output is equal to 1000. Compute total demand. Is it equal to output? Explain. (c) Assume output is equal to 1000. Compute private saving. Is it equal...
Suppose that the economy is characterized by the following behavioral equations, in which all macroeconomic aggregate are measured in billions of Namibian dollars, N$: C = 160 + 0.6Yd I = 150 G = 150 T = 100 Solve for Equilibrium GDP (Y) Disposable income ( Yd ) Consumption spending ( C ) Multiplier for government expenditure and interpret it.
Suppose that the economy is characterized by the following behavioral equations: C = 120 + 0.90Y 1 = 160 G = 170 T = 80 Equilibrium GDP (Y)= (Round your response to two decimal places.)
Suppose that the economy is characterized by the following behavioral equations: C= 130 + 0.8Y 1 = 170 G = 150 T = 100 Equilibrium output (Y) = (Round your response to the nearest integer.)
Suppose that the economy is characterized by the following behavioral equations: C = 150150 + 0.800.80YD I = 160160 G = 160160 T = 130130 Equilibrium GDP (Y) = nothing. (Round your response to two decimal places.)
3. Goods market equilibrium An economy is described by: C = 160 + 0.6YD I = 150 G = 150 T = 100 NX = 0 a. Find equilibrium Y (real GDP). b. Find disposable income, YD c. Consumer spending. Now let G = 200. d. Find the new value of Y. e. Find the new value of disposable income. f. Compute private saving, public saving and national saving. g. Does national saving = I in this case. Show why...
C=160+0.6Yd I=150 G=150 T=100 Yd=Y-T (a) Assume that output is equal to 900. Compute total demand. Is it equal to output? Explain. (b) Assume that output is equal to 1000. Compute total demand. Is it equal to output? Explain. (c) Assume output is equal to 1000. Compute private saving. Is it equal to investment? Explain.
6. Suppose the economy is characterized by the following behavioral equations: C = 1,500+.6YD I= 2.000 - 10,000 G= 2,000 T= 2.000 a. At an interest rate of 10%, solve for equilibrium income (Y). disposable income (Y). consumption (C), investment (1), private saving, and public saving. b. What is the marginal propensity to consume in this economy? c. Now suppose that instead of taxes being a fixed quantity, taxes vary with income (as in many countries like the United States)...
The graph shows an economy that is above full employment. To restore full employment, the government decreases government expenditure by $0.5 trillion. Draw a curve to show the effect of the decrease if this is the only change in spending plans. Label the curve AD0-ΔE The decrease in government expenditure sets off a multiplier process. Draw a curve that shows the multiplier effect that returns the economy to full employment. Label it AD Draw a point at the full-employment equilibrium...
2. A SIMPLE ECONOMY Suppose that the economy is characterized by the following behavioural equations: C = 160 + 0.6Yn 1 150 G 150 T= 100