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5. Consider an economy described as follows: Y=C+I+G Y=8,000 G=2,500 T=2,000 C=1000+2/3(Y-T) I=1,200-100r a) In this economy, compute private saving, public saving, and national saving. b) Find the equilibrium interest rate. c) Now suppose that G is reduced by 500. Compute private saving, public saving, and national saving. d) Find the new equilibrium interest rate.

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5. Consider an economy described as follows:
Y=C+I+G
Y=8,000
G=2,500
T=2,000
C=1000+2/3(Y-T)
I=1,200-100r
a) In this economy, compute private saving, public saving, and national saving.
b) Find the equilibrium interest rate.
c) Now suppose that G is reduced by 500. Compute private saving, public saving, and
national saving.
d) Find the new equilibrium interest rate.

5. Consider an economy described as follows: Y=C+I+G Y=8,000 G=2,500 T=2,000 C=1000+2/3(Y-T) I=1,200-100r a) In this economy, compute private saving, public saving, and national saving. b) Find the equilibrium interest rate. c) Now suppose that G is reduced by 500. Compute private saving, public saving, and national saving. d) Find the new equilibrium interest rate.

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a) To compute private saving, we need to subtract consumption (C) from disposable income (Y-T). Disposable income is calculated as Y - T.<br /><br />Private saving = (Y - T) - C<br />Private saving = (8000 - 2000) - (1000 + 2/3(8000 - 2000))<br />Private saving = 6000 - (1000 + 2/3(6000))<br />Private saving = 6000 - (1000 + 4000)<br />Private saving = 6000 - 5000<br />Private saving = 1000<br /><br />To compute public saving, we need to subtract government spending (G) from tax revenue (T).<br /><br />Public saving = T - G<br />Public saving = 2000 - 2500<br />Public saving = -500<br /><br />National saving is the sum of private saving and public saving.<br /><br />National saving = Private saving + Public saving<br />National saving = 1000 - 500<br />National saving = 500<br /><br />b) To find the equilibrium interest rate, we need to set the investment function (I) equal to national saving.<br /><br />I = National saving<br />1200 - 100r = 500<br />r = (1200 - 500) / 100<br />r = 7<br /><br />c) Now suppose that G is reduced by 500. We need to recalculate private saving, public saving, and national saving.<br /><br />Private saving = (Y - T) - C<br />Private saving = (8000 - 2000) - (1000 + 2/3(8000 - 2000))<br />Private saving = 6000 - (1000 + 2/3(6000))<br />Private saving = 6000 - (1000 + 4000)<br />Private saving = 6000 - 5000<br />Private saving = 1000<br /><br />Public saving = T - G<br />Public saving = 2000 - 2000<br />Public saving = 0<br /><br />National saving = Private saving + Public saving<br />National saving = 1000 + 0<br />National saving = 1000<br /><br />d) To find the new equilibrium interest rate, we need to set the investment function (I) equal to the new national saving.<br /><br />I = National saving<br />1200 - 100r = 1000<br />r = (1200 - 1000) / 100<br />r = 2<br /><br />Therefore, the new equilibrium interest rate is 2.
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