0.0027124; ΣX2 =0.1215623; ΣX = 1.8349077; ΣY = 0.235; β^2 = -0.0297; B^1 = 0.0034 Statement of hypothesis: H0: β2 = 0 ; H1: β2 < 0 Question: Test the hypothesis that β2=0 against the hypothesis that β2<0 at alpha=0.01. Assuming a standard error of 0.063935, what is the test
0.0027124; ΣX2 =0.1215623; ΣX = 1.8349077; ΣY = 0.235; β^2 = -0.0297; B^1 = 0.0034 Statement of hypothesis: H0: β2 = 0 ; H1: β2 < 0 Question: Test the hypothesis that β2=0 against the hypothesis that β2<0 at alpha=0.01. Assuming a standard error of 0.063935, what is the test
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question
The data provided in the table are for the full sample (84 observations for Q1Y2000-Q4Y2020), estimate the following regression: ut−ut−1=β1+β2(%Δyt)+ϵ
Where ut is the unemployment rate at time t and yt is real GDP at time t (thus, %Δyt is the growth rate between t−1 and t.)
Information: ΣXY = 0.0027124; ΣX2 =0.1215623; ΣX = 1.8349077; ΣY = 0.235; β^2 = -0.0297; B^1 = 0.0034
Statement of hypothesis: H0: β2 = 0 ; H1: β2 < 0
Question: Test the hypothesis that β2=0 against the hypothesis that β2<0 at alpha=0.01. Assuming a standard error of 0.063935, what is the test statistic and the critical value?
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