Question Bank / Math / Two-Variable Data
Two-variable data: Models and scatterplots SAT question
Math · Problem-Solving and Data Analysis · Easy · Answer it here, explanation included.
The scatterplot above shows the high temperature on a certain day and the elevation of 8 different locations in the Lake Tahoe Basin. A line of best fit for the data is also shown. What temperature is predicted by the line of best fit for a location in the Lake Tahoe Basin with an elevation of 8,500 feet?
ExplanationShow
Choice B is correct. The line of best fit passes through the point . Therefore, the line of best fit predicts a temperature of 39°F for a location in Lake Tahoe Basin with an elevation of 8,500 feet.
Choice A is incorrect. This is the lowest temperature listed on the scatterplot, and the line of best fit never crosses this value for any of the elevations shown. Choice C is incorrect. According to the line of best fit, the temperature of 41°F is predicted for an elevation of slightly greater than 7,500 feet, not an elevation of 8,500 feet. Choice D is incorrect. According to the line of best fit, the temperature of 43°F is predicted for an elevation of roughly 6,700 feet, not an elevation of 8,500 feet.
Drill this skill on Aceit
Adaptive practice, a daily plan, and score tracking take a free account so we can save your work.
More Two-variable data: Models and scatterplots questions
- The scatterplot shows the relationship between two variables, x and y. A line of best fit for the data is also shown. Which of the following is closest to the difference between th
- Of the following, which is the best model for the data in the scatterplot?
- In an experiment, a heated cup of coffee is removed from a heat source, and the cup of coffee is then left in a room that is kept at a constant temperature. The graph above shows t
- The scatterplot shows the relationship between two variables, x and y . A line of best fit is also shown.
- The line graph shows the percent of cars for sale at a used car lot on a given day by model year. The line graph: Begins at 2010, 12% Remains level to 2011, 12% Remains level to
- In quadrant 1: The curve begins at point (0 comma 1). The curve rises sharply to point (2 comma 6). The curve rises gradually to point (4 comma 7). The curve rises gradually to po