The path of a basketball during a free throw can be modeled with the function shown, where x is time, in tenths of a second, since releasing the ball and f(x) represents height in feet. Which statements correctly describe this function?
A projectile’s motion is modeled by the function given in the table, where x represents time in seconds and f(x) represents height above the ground. At what time is the projectile on the ground?
Marcus tracked the changes in his sales over a 12-month period and graphed the results. Over which interval was the change in Marcus’s sales constant?
A delivery up to 1 mile costs $10. For any distance over 1 mile, there is an additional charge at the rate of $5 per mile, with a limit of 5 miles. Which graph represents this scenario?




A plant is 2 inches tall. In sunlight, the plant grows 1 inch each week. At the end of the 4th week, the plant is placed in a dark room for 2 weeks and stops growing. It is then returned to the sunlight and grows at the same rate for the next 3 weeks. Describe how you would go about sketching the graph of this relationship. Include key features of the graph in your description.
To graph this relationship, I would plot the height on the y-axis and time in weeks on the x-axis. The y-intercept is (0, 2) because the plant starts at 2 inches. From x = 0 to x = 4, the graph is a line with a slope of 1, reaching a height of 6 inches. From x = 4 to x = 6, the plant stops growing, so the graph is a horizontal line at y = 6. From x = 6 to x = 9, the plant grows again at a slope of 1, ending at a maximum height of 9 inches at point (9, 9).
a linearan absolute value✔ an exponentiala quadratic
What did you include in your response? Check all that apply.
✔ decreases onlyincreases onlydecreases and then increasesincreases and then decreases
The table shows the amount of a radioactive sample that remains after a certain number of days. Use the data in the table to describe the relationship between the number of milligrams remaining and days.
The table shows the amount of a radioactive sample that remains after a certain number of days. Use the data in the table to describe the relationship between the number of milligrams remaining and days.
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