Use the following to answer the questions below:
A quantitatively savvy, young couple is interested in purchasing a home in northern New York. They collected data on houses that had recently sold in the area. They want to predict the selling price of homes (in thousands of dollars) based on the age of the home (in years). Some summary statistics, partial regression output, and a scatterplot of the relationship (with regression line) are provided.
Use two decimal places when reporting the results from any calculations, unless otherwise specified.
Variable | Mean | StDev |
Price (in thousands) | 140.86 | 60.78 |
Age | 78.69 | 44.71 |
The regression equation is Price (in thousands) = 193 - 0.665 Age
Analysis of Variance
Source | DF | SS | MS | F | P |
Regression | 1 | 41580 | 41580 | 14.49 | 0.000 |
Residual Error | 46 | 132025 | 2870 | | |
Total | 47 | 173605 | | | |
![A scatterplot with a regression line shows the relationship between Age and Price. The horizontal axis is labeled, Age and ranges from 0 to 200 in increments of 50. The vertical axis is labeled, Price (in thousands) and has markings from 50 to 350 in increments of 50. A regression line starts from (10, 180), decreases toward the right, and ends at (185, 70). The dots are randomly scattered, such that a few dots lie above the regression line, a few dots lie below the regression line, and a few dots lie on the regression line. The dots are plotted between the points, 10 to 185 on the horizontal axis and between the points, 60 to 340 on the vertical axis. The concentration of the dots is more between the points 30 and 150 on the horizontal axis and between the points, 60 and 200 on the vertical axis. Two outliers are at the point, (3250, 345), and (3470, 160). All values are approximate.](data:image/png;base64, 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)
Construct and interpret a 95% interval for the selling price of a single 92-year-old home.
▸ 22.77 to 240.88
We are 95% sure that selling price of a 92-year-old home is between $22,770 and $240,880.
▸ 22.77 to 240.88
We are 95% sure that the mean selling price of all 92-year-old homes is between $22,770 and $240,880.
▸ 115.57 to 148.07
We are 95% sure that selling price of a 92-year-old home is between $115,570 and $148,070.
▸ 115.57 to 148.07
We are 95% sure that the mean selling price of all 92-year-old homes is between $115,570 and $148,070.