x1 = current power rating of the team on a scale from 0 to 100 before the game.
x2 and x3 are dummy variables, and they are defined below.
x2 = 1, if weekend,
x2 = 0, otherwise.
x3 = 1, if weather is favorable,
x3 = 0, otherwise.
After collecting the data, based on 30 games from last year, and implementing the
above stated multiple regression model, the team statistician obtained the following
least squares multiple regression equation:
The multiple regression computer output also indicated the following:
Assume today is Saturday morning, the weather forecast indicates sunny, excellent
weather conditions for the rest of the day, and that the overall model is useful in
predicting the game attendance. Later today, there is a home baseball game for this
team. If the current power rating of the team is 92, use the model given above and
predict the attendance for today’s game.
Suppose you are a researcher investigating the annual sales differences among five
categories of businesses. Looking at a total of 55 companies equally divided among
categories groups A, B, C, D, and E.
Determine degrees of freedom treatment, degrees of freedom error and degrees of
freedom total and state the critical value of the F statistic at α = .05.