Consider the two markets in Question 1 (IS curve or commodity market) and Question 2 (LM Curve or Money Market). a. Find the interest rate that will bring both markets in equilibrium. b. Find the equilibrium Income Y. c. Calculate the values of T, NX, Ip, Ca, and C. d. Graph the two curves to show your equilibrium points. You can use any software you like or manual graph, but it must show all important points.

Microeconomics
13th Edition
ISBN:9781337617406
Author:Roger A. Arnold
Publisher:Roger A. Arnold
Chapter7: Consumer Choice: Maximizing Utility And Behavioral Economics
Section: Chapter Questions
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I need your help with the question attached. I am also adding question 1 and 2 which are necessary to solve the attached problem. Thx

Consider the two markets in Question 1 (IS curve or commodity market) and Question 2 (LM Curve or
Money Market).
a. Find the interest rate that will bring both markets in equilibrium.
b. Find the equilibrium Income Y.
c. Calculate the values of T, NX, Ip, Ca, and C.
d. Graph the two curves to show your equilibrium points. You can use any software you like or
manual graph, but it must show all important points.
Transcribed Image Text:Consider the two markets in Question 1 (IS curve or commodity market) and Question 2 (LM Curve or Money Market). a. Find the interest rate that will bring both markets in equilibrium. b. Find the equilibrium Income Y. c. Calculate the values of T, NX, Ip, Ca, and C. d. Graph the two curves to show your equilibrium points. You can use any software you like or manual graph, but it must show all important points.
1Consider the following economy with:
Real Money demand (d = 0.25 Y – 27.5 R
Real Money Supply: ()= 5057
a) Derive the LM curve. Clearly define and derive the equation of the LM
curve as function of R. [Hint: equalize the demand and supply for money
27.5 R +0.25Y= 5057
-27.5 R+ 0.25Y= 5057 -27.5R
0.25Y= 5057- 27. 5R
0.25Y
Y = 20228 – 11OR
2- Consider the following economy:
C= C + 0.85 (Y - T); C, = 525 – 15 R
T= 910 + 0.175 Y
= 3500 – 24 R
G = 4000
NX = 750 -0.07 Y
Transcribed Image Text:1Consider the following economy with: Real Money demand (d = 0.25 Y – 27.5 R Real Money Supply: ()= 5057 a) Derive the LM curve. Clearly define and derive the equation of the LM curve as function of R. [Hint: equalize the demand and supply for money 27.5 R +0.25Y= 5057 -27.5 R+ 0.25Y= 5057 -27.5R 0.25Y= 5057- 27. 5R 0.25Y Y = 20228 – 11OR 2- Consider the following economy: C= C + 0.85 (Y - T); C, = 525 – 15 R T= 910 + 0.175 Y = 3500 – 24 R G = 4000 NX = 750 -0.07 Y
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