In: Statistics and Probability
Studies have shown that the frequency with which shoppers browse Internet retailers is related to the frequency with which they actually purchase products and/or services online. The following data show respondents age and answer to the question “How many minutes do you browse online retailers per week?
| Age (X) | Time (Y) | 
| 11 | 1851 | 
| 12 | 984 | 
| 12 | 841 | 
| 14 | 1063 | 
| 14 | 883 | 
| 14 | 1044 | 
| 15 | 985 | 
| 18 | 902 | 
| 19 | 1040 | 
| 20 | 918 | 
| 20 | 976 | 
| 22 | 728 | 
| 26 | 859 | 
| 28 | 960 | 
| 28 | 893 | 
| 30 | 709 | 
| 30 | 786 | 
| 42 | 463 | 
| 43 | 560 | 
| 43 | 791 | 
| 45 | 591 | 
| 47 | 440 | 
| 49 | 258 | 
| 49 | 250 | 
| 50 | 480 | 
| 51 | 919 | 
| 52 | 262 | 
| 53 | 184 | 
| 53 | 231 | 
| 54 | 246 | 
| 55 | 205 | 
| 59 | 163 | 
| 64 | 300 | 
Use Data > Data Analysis > Correlation to compute the correlation checking the Labels checkbox.. Use the Excel function =CORREL to compute the correlation. If answers for #1 and 2 do not agree, there is an error.
Insert a scatterplot. Display the Equation on chart and R^2 value on the chart.
What is the intercept, slope and R^2?
Using your highlighted cells, what is the equation of the regression line (round to two decimal places)?
| Use Excel to predict the number of minutes spent by a 41-year old shopper. Enter = followed by the regression formula. Enter the intercept and slope into the formula by clicking on the cells in the regression output with the results. | 
Is it appropriate to use this data to predict the amount of time that a 70-year-old will be on the Internet? If yes, what is the amount of time, if no, why?