Quarterly demand is given by below equation:
Yt = 300 - 2t
t = 1, for first quarter of FY2020
For second quarter of FY2021, t = 6
Hence, Y6 = 300 - 2*6 = 288
Now, quarterly seasonal index for quarter 2, S2 = 1.6
Seasonally adjusted forecast for quarter 2 of FY2021 = Quarterly demand*Seasonal index for second quarter = 1.6*288 = 460.8
Hence, seasonally adjusted forecast for quarter 2 of FY2021 is 460.8.
Question 3 (0.75 points) The following linear trend equation is used to predict quarterly demand: Y1...
Six years of quarterly data of a seasonally adjusted series are used to estimate a linear trend model as T1 = 194.40 + 1.23t. In addition, quarterly seasonal indices are calculated as S, = 0.94, S2 = 0.88, S3 = 1.20, and S4 = 1.02. a-1. Interpret the first quarterly index. In other words, what is the value of the series in the first quarter as compared to the average? 94% below O 6% above 94% above 6% below a-2....
Six years of quarterly data of a seasonally adjusted series are used to estimate a linear trend model as T = 164.90 +1.09. In addition, quarterly seasonal indices are calculated as $ 1-0.88, Ŝ 2=0.94, § 3 = 116, and § 4 = 1.12. b. Make a forecast for all four quarters of next year. (Do not round intermediate calculations. Round your answers to 2 decimal places.) 169.09 Quarter 1 Quarter 2 Quarter 3 Quarter 4
The following equation is used to predict quarterly demand: Yt = 350 - 2.5 t, where t = 0 is the second quarter of last year. Quarterly indices are: Q1 = 1.4; Q2 = 0.8; Q3 = 1.1; and Q4 = 0.7. What is the forecast for the fourth quarter of this year? a. 335.0 b. None of the answers provided c. 201.0 d. 234.5 e. 268.0
Six years of quarterly data of a seasonally adjusted series are used to estimate a linear trend model as TˆT^ t = 183.40 + 1.07t. In addition, quarterly seasonal indices are calculated as SˆS^ 1 = 0.80, SˆS^ 2 = 0.98, SˆS^ 3 = 1.02, and SˆS^ 4 = 1.04. a-1. Interpret the first quarterly index. In other words, what is the value of the series in the first quarter as compared to the average? 20% below 20% above 80%...
+= 164.90 + 1.091 Six years of quarterly data of a seasonally adjusted series are used to estimate a linear trend model as In addition, quarterly seasonal indices are calculated as $ 1 = 0.88, § 2=0.94, § 3 = 1.16, and § 4 = 112. a-1. Interpret the first quarterly index. In other words, what is the value of the series in the first quarter as compared to the average? 88% below 12% below O 12% above O 88%...