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In example 6.6, we noted that the quartic roots (y t * = y t .25 ) of the hotel room averages seemed to produce

In example 6.6, we noted that the quartic roots (yt*= yt.25) of the hotel room averages seemed to produce a transformed series with constant variation. Figure 6.37 (page 322) presents the SAS output of an analysis of the quartic roots using the model

yt*=0 +1t +2M1+3M2+ . . . +12M11+1

where

yt*= yt.25

a. Do all the variable seem important in the model? Justify your answer.

b. Find and report*169 and*170, the point estimates of y*169and y*170.

c. Using the least squares estimates in Figure 6.37, write the prediction equation for the model and compute*169 and*170.

d. Compute the point forecast*169= (.25169)4and 95% prediction interval [(5.2913)4, (5.4065)4] for y169, the hotel room average in January of next year.

e.Compute the point forecast*170and 95% prediction intervalfor y170, the hotel room average in February of next year.

f. Test for positive autocorrelation by using the Durbin-Watson statistic with= 0.05.

image text in transcribed
322 Chapter 6 Time Series Regression FIGURE 6.37 (for Exercise 6.5) SAS dummy variable regression of the quartit looks of the flotel room avery Parameter Estimates Parameter Standard Variable Error t Value DF Estimate Pr > It! 568.07 Intercept 4. 80732 0. 00846 79.01 <.0001 time . m1 m2 m3 m4 ms m6 m7 mb m9 m10 durbin-watson d dep var predicted std error obs qtrooty value mean predict cl table exercise number of reported cases a new disease over the last months month>

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