Consider the short-term model characterized by the following AS and AD curves: Y₁ = ā- bm(x,-) [AD] and *₁ = x² + ūỶ, +ō; [AS]. The economy is in steady state at time = -1 (that is, 1, 0-1 = 0, and a = 0). It is hit by a one-time inflation shock 0.025 at time/ = 0. For now, expectations are adaptive: You'll use the answer to this question in several follow-up questions. To keep track of your results, you should use a spreadsheet application. If you don't already have one, you can use this hyperlinked template e (it's a Google Sheet). Calculate assuming = 0.5, m = 2, = 0.03, and = 1. Enter your answer as a percentage and round to the nearest hundredth.

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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Consider the short-term model characterized by the following AS and AD curves:
Ý, = à – bm(x, – ñ) (AD]
and
A; = x; + vỶ, + õ, (AS).
The economy is in steady state at time t = -1 (that is, a-1 = ñ, ō-1 = 0, and ā = 0). It is hit by a
one-time inflation shock öy = .025 at time i = 0.
For now, expectations are adaptive: 7 = ,-1.
You'll use the answer to this question in several follow-up questions. To keep track of your results,
you should use a spreadsheet application. If you don't already have one, you can use this
hyperlinked template e (it's a Google Sheet).
Calculate zo assuming b = 0.5, m = 2, ñ = 0.03, and ū = 1.
Enter your answer as a percentage and round to the nearest hundredth.
Transcribed Image Text:Consider the short-term model characterized by the following AS and AD curves: Ý, = à – bm(x, – ñ) (AD] and A; = x; + vỶ, + õ, (AS). The economy is in steady state at time t = -1 (that is, a-1 = ñ, ō-1 = 0, and ā = 0). It is hit by a one-time inflation shock öy = .025 at time i = 0. For now, expectations are adaptive: 7 = ,-1. You'll use the answer to this question in several follow-up questions. To keep track of your results, you should use a spreadsheet application. If you don't already have one, you can use this hyperlinked template e (it's a Google Sheet). Calculate zo assuming b = 0.5, m = 2, ñ = 0.03, and ū = 1. Enter your answer as a percentage and round to the nearest hundredth.
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