Consider the following monthly revenue data for an up-and-coming technology company. Month 1 2 3 4 5 6 7 8 9 Sales Data Revenue (Thousands of Dollars) 325 547 539 580 640 699 697 708 797 The summary output from a regression analysis of the data is also provided. Regression Statistics Multiple R R Square Adjusted R Square Standard Error Month Revenue (Thousands of Dollars) 10 819 11 831 12 848 13 860 14 863 15 879 16 903 17 912 18 908 Observations 0.93482589 0.873899444 0.86601816 59.72646232 18 ANOVA SS MS df Regression 1 395,546.939628 395,546.939628 Residual 16 57,076.004816 Total 3567.250301 17 452,622.944444 F 110.8828667 t Stat P-value Coefficients Standard Error Intercept 470.50326797 29.37121675 16.01919566 2.83992E-11 28.57275542 2.713437989 10.530093385 1.33255E-08 Month Step 3 of 3: What percent of the variation in revenue is explained by the linear time trend model? Round to two decimal places, if necessary.

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Consider the following monthly revenue data for an up-and-coming technology company.
Month
1
2
3
4
5
6
7
8
9
Sales Data
Revenue (Thousands of Dollars)
325
547
539
580
640
699
697
708
797
The summary output from a regression analysis of the data is also provided.
Regression Statistics
Multiple R
R Square
Adjusted R Square
Standard Error
Month Revenue (Thousands of Dollars)
10
819
11
831
12
848
13
860
14
863
15
879
16
903
17
912
18
908
Observations
0.93482589
0.873899444
0.86601816
59.72646232
18
ANOVA
SS
F
df
MS
Regression 1 395,546.939628 395,546.939628 110.8828667
Residual 16 57,076.004816 3567.250301
Total
17 452,622.944444
Coefficients Standard Error
Intercept 470.50326797 29.37121675 16.01919566
Month 28.57275542 2.713437989 10.530093385
t Stat
P-value
2.83992E-11
1.33255E-08
Step 3 of 3: What percent of the variation in revenue is explained by the linear time trend model? Round to two decimal places, if necessary.
Transcribed Image Text:Consider the following monthly revenue data for an up-and-coming technology company. Month 1 2 3 4 5 6 7 8 9 Sales Data Revenue (Thousands of Dollars) 325 547 539 580 640 699 697 708 797 The summary output from a regression analysis of the data is also provided. Regression Statistics Multiple R R Square Adjusted R Square Standard Error Month Revenue (Thousands of Dollars) 10 819 11 831 12 848 13 860 14 863 15 879 16 903 17 912 18 908 Observations 0.93482589 0.873899444 0.86601816 59.72646232 18 ANOVA SS F df MS Regression 1 395,546.939628 395,546.939628 110.8828667 Residual 16 57,076.004816 3567.250301 Total 17 452,622.944444 Coefficients Standard Error Intercept 470.50326797 29.37121675 16.01919566 Month 28.57275542 2.713437989 10.530093385 t Stat P-value 2.83992E-11 1.33255E-08 Step 3 of 3: What percent of the variation in revenue is explained by the linear time trend model? Round to two decimal places, if necessary.
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