Observations are taken on net revenue from sales of a certain plasma TV at 30 retail outlets. A linear regression model was formed using the following variables: Y = net revenue (thousands of dollars); X1 = shipping cost (dollars per unit); X2 = expenditures on print advertising (thousands of dollars); and X3 = expenditures on electronic media ads (thousands of dollars). Partial regression output appears below.
variables |
coefficient |
std. error |
t-value |
p-value |
Intercept ShipCost PrintAds WebAds |
4.31 -0.08 2.26 2.49 |
70.82 4.67 1.05 - |
0.06 -0.02 2.15 2.96 |
0.95 0.98 0.03 0.004 |
For each additional thousand dollars spent on printed advertising, what is the precise impact (in dollars) on net revenue?
For each additional thousand dollars spent on printed advertising, what is the precise impact (in dollars) on net revenue?
As the p-value correspond to PrintAds = 0.03
hence it has a significant impact
Y = net revenue (thousands of dollars); X1 = shipping cost (dollars per unit); X2 = expenditures on print advertising (thousands of dollars); and X3 = expenditures on electronic media ads (thousands of dollars).
As the output is for partial regression ,
the coefficient corresponds to printed advertising = 2.26
each dollar increase in printed advertising will increase the net revenue by 2.26
As the coefficient is positive
Observations are taken on net revenue from sales of a certain plasma TV at 30 retail...
Observations are taken on net revenue from sales of a certain plasma TV at 30 retail outlets. A linear regression model was formed using the following variables: Y = net revenue (thousands of dollars); X1 = shipping cost (dollars per unit); X2 = expenditures on print advertising (thousands of dollars); and X3 = expenditures on electronic media ads (thousands of dollars). Partial regression output appears below. variables coefficient std. error t-value p-value Intercept ShipCost PrintAds WebAds 4.31 -0.08 2.26 2.49...
Observations are taken on sales of a certain mountain bike in 30 sporting goods stores. The regression model was Y = total sales (thousands of dollars). X = display floor space square meters). X- competitors' advertising expenditures (thousands of dollars). X, advertised price (dollars per unit) Predictor Intercept FloorSpace Competing Ads Price Coefficient 1203 91 11.29 -8.889 -0.1448 (a) Write the fitted regression equation (Round your coefficient Competing Ads to 3 decimal places, coefficient Price to 4 decimal places, and...
Observations are taken on sales of a certain mountain bike in 30 sporting goods stores. The regression model was Y = total sales (thousands of dollars), X1 = display floor space (square meters), X2 = competitors’ advertising expenditures (thousands of dollars), X3 = advertised price (dollars per unit). Predictor Coefficient Intercept 1,287.26 FloorSpace 11.52 CompetingAds −6.934 Price −0.1476 (a) Write the fitted regression equation. (Round your coefficient CompetingAds to 3 decimal places, coefficient Price to 4 decimal places, and other...
Observations are taken on sales of a certain mountain bike in 30 sporting goods stores. The regression model was Y = total sales (thousands of dollars), X1 = display floor space (square meters), X2 = competitors' advertising expenditures (thousands of dollars), X3 = advertised price (dollars per unit). (a) Fill in the values in the table given here. (Negative values should be indicated by a minus sign. Leave no cells blank - be certain to enter "0" wherever required. Round...
Observations are taken on sales of a certain mountain bike in 22 sporting goods stores. The regression model was Y total sales (thousands of dollars), X1- display floor space (square meters), X2- competitors' advertising expenditures (thousands of dollars), X3 advertised price (dollars per unit). (a) Fill in the values in the table given here. (Negative values should be indicated by a minus sign. Leave no cells blank be certain to enter "O" wherever required. Round your t-values to 3 decimal...
Observations are taken on sales of a certain mountain bike in 21 sporting goods stores. The regression model was Y = total sales (thousands of dollars), X1 = display floor space (square meters), X2 = competitors' advertising expenditures (thousands of dollars), X3 = advertised price (dollars per unit). (a) Fill in the values in the table given here. (Negative values should be indicated by a minus sign. Leave no cells blank - be certain to enter "0" wherever required. Round...