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Journalists Are Trying to Find Out the Main Factors Used

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Journalists are trying to find out the main factors used by a railway company in establishing dynamic pricing for tickets. One of the possible regression models, based on the information on 20 tickets, is ​ y = Price for a railway ticket ($) ​ x1 = Number of days before departure ​ x2 = Weekday (1 = Fri/Sat/Sun, 0 = Mon/Tue/Wen/Thu) ​ x3 = Distance (km) ​ x4 = Demand (1 to 5 scale) ​ Using the Minitab output results from fitting this model, carry out the model utility test at a 0.05 significance level. ​ Journalists are trying to find out the main factors used by a railway company in establishing dynamic pricing for tickets. One of the possible regression models, based on the information on 20 tickets, is ​ y = Price for a railway ticket ($)  ​ x<sub>1</sub> = Number of days before departure ​ x<sub>2</sub> = Weekday (1 = Fri/Sat/Sun, 0 = Mon/Tue/Wen/Thu)  ​ x<sub>3</sub> = Distance (km)  ​ x<sub>4</sub> = Demand (1 to 5 scale)  ​ Using the Minitab output results from fitting this model, carry out the model utility test at a 0.05 significance level. ​   ​ A)  P-value < 0.05, there appears to be a useful linear relationship between y and at least one of the three predictors. B)  P-value < 0.05, there appears to be a useful linear relationship between y and each of the three predictors. C)  P-value > 0.05, there is no useful linear relationship between y and any of the predictors. D)  P-value > 0.05, there is a useful linear relationship between y and each of the three predictors. E)  P-value > 0.05, there is no useful linear relationship between y and at least one of the predictors.


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