Question 7: The following regressions are based on the CPI data for the United States for the period 1960–2007, for a total of 48 annual observations: 1. ACPI, = 0.0334CPI,-1 t = (12.37) R? = 0.0703 d=0.3663 RSS = 206.65 ACPI; = 1.8662 + 0.0192CPI,-I t = (3.27) (3.86) R? = 0.249 d = 0.4462 RSS = 166.921 ACPI, = 1.1611 + 0.5344, – 0.1077CPI,–1 t= (2.37) (4.80) (-4.02) R? = 0.507 d= 0.6071 RSS = 109.608 where RSS = residual sum of squares. Examining the preceding regressions, what can you say about stationarity of the CPI time series? 2. 3.
Question 7: The following regressions are based on the CPI data for the United States for the period 1960–2007, for a total of 48 annual observations: 1. ACPI, = 0.0334CPI,-1 t = (12.37) R? = 0.0703 d=0.3663 RSS = 206.65 ACPI; = 1.8662 + 0.0192CPI,-I t = (3.27) (3.86) R? = 0.249 d = 0.4462 RSS = 166.921 ACPI, = 1.1611 + 0.5344, – 0.1077CPI,–1 t= (2.37) (4.80) (-4.02) R? = 0.507 d= 0.6071 RSS = 109.608 where RSS = residual sum of squares. Examining the preceding regressions, what can you say about stationarity of the CPI time series? 2. 3.
Chapter1: Making Economics Decisions
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![Question 7: The following regressions are based on the CPI data for the United States for the
period 1960–2007, for a total of 48 annual observations:
1.
ACPI, = 0.0334CPI,-1
t = (12.37)
R? = 0.0703 d=0.3663
RSS = 206.65
2.
ACPI, = 1.8662 + 0.0192CPI-1
t = (3.27)
(3.86)
R² = 0.249
d = 0.4462
RSS = 166.921
3.
ACPI; = 1.1611 + 0.5344, – 0.1077CPI-1
t = (2.37)
(4.80)
(-4.02)
R? = 0.507 d=0.6071
RSS = 109.608
where RSS = residual sum of squares.
Examining the preceding regressions, what can you say about stationarity of the CPI time series?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F298d91bf-fe0d-4f71-b8aa-aa508768cc9b%2F7f8eaa63-0177-46b4-a498-cd5ddcb0310e%2F5hojrdx_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Question 7: The following regressions are based on the CPI data for the United States for the
period 1960–2007, for a total of 48 annual observations:
1.
ACPI, = 0.0334CPI,-1
t = (12.37)
R? = 0.0703 d=0.3663
RSS = 206.65
2.
ACPI, = 1.8662 + 0.0192CPI-1
t = (3.27)
(3.86)
R² = 0.249
d = 0.4462
RSS = 166.921
3.
ACPI; = 1.1611 + 0.5344, – 0.1077CPI-1
t = (2.37)
(4.80)
(-4.02)
R? = 0.507 d=0.6071
RSS = 109.608
where RSS = residual sum of squares.
Examining the preceding regressions, what can you say about stationarity of the CPI time series?
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