PRINCIPLES OF MACROECONOMICS (LL)W/ACC.
PRINCIPLES OF MACROECONOMICS (LL)W/ACC.
7th Edition
ISBN: 9781264088980
Author: Frank
Publisher: MCG
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Chapter 13, Problem 13.1CC
To determine

Construct a table using the given consumption functions.

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The following are exogenous (not directly affected by income): G = 9 I = 14 X = M = 0 The consumption function is: C = k + cY, where k = 8, c = 0.6 at the point where this economy is in equilibrium what is the total level of withdrawals?  Give the number to ONE decimal place.
Q2. Suppose the U.S. economy is represented by the following equations. Z=C+I+G C = 300+.5 YD T = 400 I = 200 YD = Y-T G = 1000 (a) Given the above variables, calculate the equilibrium level of output (Y). (b) Using the graph below, illustrate the equilibrium level of output for the economy. Aggregate Demand (Z) 450 (c) Now assume that consumer confidence increases causing an increase in autonomous consumption from 300 to 400. What is the new equilibrium level of output? (d) How much does income change as a result of this event? What is the multiplier for this economy? (e) Graphically illustrate (in the above graph) the effects of the change in autonomous consumption on the aggregate demand line and equilibrium Y. Clearly indicate in your graph the initial and final equilibrium levels of output. (f) Briefly explain why this increase in output is greater than the initial increase in autonomous consumption.
Imagine this economy has a 10% tax on income. The following are exogenous (not directly affected by income): G = 11 I = 4 X = M = 0 The consumption function is: C = k + cY, where k = 3, c = 0.8 Now we have to take that tax into account.  Here is a way to think about it: Look at the consumption function.  It says if you give me one more dollar of income I will spend 80 cents of it (mpc = 0.8).  BUT I can only spend what I receive.  I can only spend my after-tax or disposable income.  With a 10% tax, I don't receive Y I receive 90% of Y or Y*(1-t) where t = 10% or 0.1.   Let's define disposable income as Yd where Yd = Y*(1-t).   Therefore we restate our consumption function as C = k + cYd   Now we have, in this case, C = k + cYd or C = 3 + 0.8Yd or C = 3 + 0.8*(Y*[1-0.1]) or C = 3 + 0.72Y. Now what is the equilibrium GDP? Give the answer to ONE decimal place.
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