5. Consider the following national-income model (with taxes ignored): Y - C(Y) – 1(i) – Go = 0 (0 < C' < 1; l'< 0) kY +L (i) – M0 = 0 (k = positive constant: L'< 0) (a) is the first equation in the nature of an equilibrium condition? (b) What is the total quantity demanded for money in this model? (c) Analyze the comparative statics of the model when money supply changes (monetary policy} and when government expenditure changes (fiscal policy).

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5. Consider the following national-income model (with taxes ignored):
Y - C(Y) – 1(i) – Go = 0 (0 < C' < 1; l'< 0)
kY +L (i) – M0 = 0 (k = positive constant: L'< 0)
(a) is the first equation in the nature of an equilibrium condition?
(b) What is the total quantity demanded for money in this model?
(c) Analyze the comparative statics of the model when money supply changes
(monetary policy} and when government expenditure changes (fiscal policy).
Transcribed Image Text:5. Consider the following national-income model (with taxes ignored): Y - C(Y) – 1(i) – Go = 0 (0 < C' < 1; l'< 0) kY +L (i) – M0 = 0 (k = positive constant: L'< 0) (a) is the first equation in the nature of an equilibrium condition? (b) What is the total quantity demanded for money in this model? (c) Analyze the comparative statics of the model when money supply changes (monetary policy} and when government expenditure changes (fiscal policy).
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