Assume that the long-run level of output is Y = 1000, which the economy is also at initially in the short-run. Suppose that the consumption and investment functions are, respectivley,. C = 100 + 0.8(Y – Ť), I = 100 – 2000r, that is, MPC is 0.8. Furthermore, the LM (money market equilibrium) curve is 200 The government is currently implementing a policy Ğ = 80, T = 50, and the central bank (CB) is supplying M = 1000. Expected inflation is a = 0. Continuing from Part 1, due to the uncertainty surrounding the coronavirus, consumers tighten their belts and consumption function changes to C = 40 + 0.8(Y – T). Focus only on the economy's short-run responses, that is, when the price level P cannot adjust. Derive the new IS curve. It should be written in the form Y = A - Bi, that is, you only need to solve for the values of A = and B =
Assume that the long-run level of output is Y = 1000, which the economy is also at initially in the short-run. Suppose that the consumption and investment functions are, respectivley,. C = 100 + 0.8(Y – Ť), I = 100 – 2000r, that is, MPC is 0.8. Furthermore, the LM (money market equilibrium) curve is 200 The government is currently implementing a policy Ğ = 80, T = 50, and the central bank (CB) is supplying M = 1000. Expected inflation is a = 0. Continuing from Part 1, due to the uncertainty surrounding the coronavirus, consumers tighten their belts and consumption function changes to C = 40 + 0.8(Y – T). Focus only on the economy's short-run responses, that is, when the price level P cannot adjust. Derive the new IS curve. It should be written in the form Y = A - Bi, that is, you only need to solve for the values of A = and B =
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![Assume that the long-run level of output is Y = 1000, which the economy is also at initially in the short-run. Suppose that the consumption
and investment functions are, respectivley,
C = 100 + 0.8(Y – Ť),
1- 100— 2000г,
that is, MPC is 0.8. Furthermore, the LM (money market equilibrium) curve is
M.
200
The government is currently implementing a policy
G = 80,
Ť = 50,
and the central bank (CB) is supplying M = 1000.
Expected inflation is T° = 0.
Continuing from Part 1, due to the uncertainty surrounding the coronavirus, consumers tighten their belts and consumption function
changes to
C = 40 + 0.8(Y – T).
Focus only on the economy's short-run responses, that is, when the price level P cannot adjust.
Derive the new IS curve. It should be written in the form Y = A - Bi, that is, you only need to solve for the values of A =
and](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0e3b7523-0c99-4287-93c8-dc94eca2f4ca%2Fba01d895-8778-4174-868b-0eb8961edcea%2Fyl33x8_processed.png&w=3840&q=75)
Transcribed Image Text:Assume that the long-run level of output is Y = 1000, which the economy is also at initially in the short-run. Suppose that the consumption
and investment functions are, respectivley,
C = 100 + 0.8(Y – Ť),
1- 100— 2000г,
that is, MPC is 0.8. Furthermore, the LM (money market equilibrium) curve is
M.
200
The government is currently implementing a policy
G = 80,
Ť = 50,
and the central bank (CB) is supplying M = 1000.
Expected inflation is T° = 0.
Continuing from Part 1, due to the uncertainty surrounding the coronavirus, consumers tighten their belts and consumption function
changes to
C = 40 + 0.8(Y – T).
Focus only on the economy's short-run responses, that is, when the price level P cannot adjust.
Derive the new IS curve. It should be written in the form Y = A - Bi, that is, you only need to solve for the values of A =
and
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