Consider the following two-period consumption-saving model: Max C (BC2), C1,C2 subject to the following constraints Y1 =C1+S, Y2 = C2 – (1+r)S. 1. Solve for the intertemporal budget constraint 2. Draw the budget constraint (in a graph) with Y1 = 140, Y2 = 70, and r = 0.25. Be sure to label the maximum values of C1 and C2 on the y-axis and x-axis. %3D 3. Suppose that ß = 0.8, solve for the optimal values of consumption, C and C3. %3D 4. Compare your consumption function for period 1 to a consumption function suggested by John Maynard Keynes (the so-called Keynesian consumption function). Are they different? 5. When r does down, how does C1 change? Does it increase or decrease? Show this mathe- matically. 6. Compute the marginal propensity to consume in period 1. Does this fall in the range sug- gested by Keynes?

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Chapter18: The Keynesian Model
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Consider the following two-period consumption-saving model:
Max C (BC2)},
C1,C2
subject to the following constraints
Y1 = C1+S,
Y2 = C2 – (1+r)S.
1. Solve for the intertemporal budget constraint
2. Draw the budget constraint (in a graph) with Y1 = 140, Y2 = 70, and r=0.25. Be sure to
label the maximum values of C¡ and C2 on the y-axis and x-axis.
3. Suppose that ß = 0.8, solve for the optimal values of consumption, C and C5.
%3D
4. Compare your consumption function for period 1 to a consumption function suggested by
John Maynard Keynes (the so-called Keynesian consumption function). Are they different?
5. When r does down, how does C1 change? Does it increase or decrease? Show this mathe-
matically.
6. Compute the marginal propensity to consume in period 1. Does this fall in the range sug-
gested by Keynes?
Transcribed Image Text:Consider the following two-period consumption-saving model: Max C (BC2)}, C1,C2 subject to the following constraints Y1 = C1+S, Y2 = C2 – (1+r)S. 1. Solve for the intertemporal budget constraint 2. Draw the budget constraint (in a graph) with Y1 = 140, Y2 = 70, and r=0.25. Be sure to label the maximum values of C¡ and C2 on the y-axis and x-axis. 3. Suppose that ß = 0.8, solve for the optimal values of consumption, C and C5. %3D 4. Compare your consumption function for period 1 to a consumption function suggested by John Maynard Keynes (the so-called Keynesian consumption function). Are they different? 5. When r does down, how does C1 change? Does it increase or decrease? Show this mathe- matically. 6. Compute the marginal propensity to consume in period 1. Does this fall in the range sug- gested by Keynes?
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