Problem-Solving and Data Analysis: Two-Variable Data-Models and Scatterplots — Quiz 1
Two-variable data: interpreting scatterplots, trends, and models.
Questions in this quiz (10)
The scatterplot 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?
- $$43^\circ F$$
- $$37^\circ F$$
- $$39^\circ F$$
- $$41^\circ F$$
The line graph shows the probability of snow, as a percent, at a certain location for each day during a four-day period. According to the line graph, for which day during this four-day period is the probability of snow $$30\%$$?
- $$\mathrm{Tuesday}$$
- $$\mathrm{Wednesday}$$
- $$\mathrm{Thursday}$$
- $$\mathrm{Friday}$$
The line graph shows the percent of cars for sale at a used car lot on a given day by model year. For what model year is the percent of cars for sale the smallest?
- $$2012$$
- $$2013$$
- $$2014$$
- $$2015$$
The scatterplot shows the temperature, in degrees Fahrenheit, and the distance above sea level, in feet, measured at $$6$$ locations on Mount Jefferson. A line of best fit is also shown. At a distance of $$4{,}000$$ feet above sea level, what is the temperature, in $$^\circ F$$, predicted by the line of best fit?
- $$47$$
- $$35$$
- $$25$$
- $$0$$
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 shows the temperature, in degrees Fahrenheit, of the coffee immediately after being removed from the heat source and at $$10$$-minute intervals thereafter. During which of the following $$10$$-minute intervals does the temperature of the coffee decrease at the greatest average rate?
- $$\mathrm{Between\ 0\ and\ 10\ minutes}$$
- $$\mathrm{Between\ 30\ and\ 40\ minutes}$$
- $$\mathrm{Between\ 50\ and\ 60\ minutes}$$
- $$\mathrm{Between\ 90\ and\ 100\ minutes}$$
A student recorded the number of hours studied and the test score earned for several tests:Which of the following best describes the relationship between hours studied and test score?
- $$\mathrm{Negative\ association}$$
- $$\mathrm{No\ association}$$
- $$\mathrm{Positive\ association}$$
- $$\mathrm{Nonlinear\ association}$$
A scatterplot shows the number of minutes spent exercising and the number of calories burned. As the minutes increase, the calories burned also increase. Which statement best describes this relationship?
- $$\mathrm{There\ is\ a\ negative\ linear\ relationship}$$
- $$\mathrm{There\ is\ a\ positive\ linear\ relationship}$$
- $$\mathrm{There\ is\ no\ relationship}$$
- $$\mathrm{The\ relationship\ is\ random}$$
A line of best fit for a set of data is given by the equation $$y=5x+40$$, where $$x$$ is the number of hours worked and $$y$$ is the amount earned in dollars. According to the model, how much is earned for $$6$$ hours of work?
- $$45$$
- $$70$$
- $$75$$
- $$80$$
A scatterplot shows a downward trend between the number of absences and a student's final grade. Which of the following is the most reasonable interpretation?
- $$\mathrm{More\ absences\ are\ associated\ with\ higher\ grades}$$
- $$\mathrm{More\ absences\ are\ associated\ with\ lower\ grades}$$
- $$\mathrm{Absences\ have\ no\ effect\ on\ grades}$$
- $$\mathrm{Grades\ cause\ absences}$$
A model predicts that a plant grows according to the equation $$h=2x+5$$, where $$h$$ is the height in centimeters and $$x$$ is the number of days. What is the predicted height after $$4$$ days?
- $$9$$
- $$11$$
- $$13$$
- $$15$$
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