Question

A candy bar manufacturer is interested in trying to estimate how sales are influenced by the...

A candy bar manufacturer is interested in trying to estimate how sales are influenced by the price of their product. To do this, the company randomly chooses 6 small cities and offers the candy bar at different prices. Using candy bar sales as the dependent variable, the company conducted a simple linear regression and the result from excel is below

Regression Statistics
Multiple R 0.875145811
R Square 0.76588019
Adjusted R Square 0.719056228
Standard Error 16.76656463
Observations 7
Coefficients Standard Error t Stat P-value
Intercept 155 24.0127 6.4549 0.00132407
Price -44 10.8816 -4.044 0.00988046

1= If the price of the candy bar is set at $2, the estimated mean sales will be

2= What is the standard error of the estimate, , for the data

3= To test whether a change in price will have any impact on sales, what would be the critical values? Use α = 0.05

± 2.4469

± 4.044

± 2.5706

± 2.7765

4= The regression equation (=50+10 X) shows sales by million Riyals (Y) at a proposed advertising budget​ by million Riyals (X). Which of the following is the correct interpretation of the​ intercept?

The​ Y-intercept implies that the average value of sales​ is 50 million Riyals

The​ Y-intercept implies that when the value of the advertising budget is​ 0 million Riyals, the mean value of sales​ is 10 million Riyals

The​ Y-intercept implies that 1 million Riyals increase in the advertising budget​ is estimated to increase the sales​ value by 50 million Riyals

The​ Y-intercept implies that when the value of the advertising budget is​ 0 million Riyals, the mean value of the sales is 50 million Riyals

5= What percentage of the total variation in candy bar sales is explained by prices?

87.51%

44%

16.76%

76.58%

6= What is the estimated intercept for the candy bar price and sales data?

7= What is the estimated slope for the candy bar price and sales data?

0.76

155

-44

16.76

8= What is the standard error of the regression slope estimate   : ( )

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