Final answer:
In order to estimate the maximum velocity (vmax) of the car during the ten-second interval depicted in the graph, find the steepest slope on the graph. The higher the rise and the shorter the run, the steeper the slope and the greater the velocity.
Step-by-step explanation:
In order to approximate the maximum velocity of the car within the depicted ten-second interval on the graph, identifying the steepest slope is crucial.
The steepest slope corresponds to the maximum velocity since velocity embodies the rate of position change over time.
By selecting two points on the graph and computing the rise over run, the slope can be determined.
A greater rise and a shorter run denote a steeper slope and, consequently, a higher velocity.
For instance, if two points on the graph exhibit a rise of 20 meters and a run of 2 seconds, the calculated slope would be 20 m/2 s = 10 m/s.
This value serves as an estimate for the maximum velocity (vmax) of the car during the specified ten-second interval, providing insights into the dynamic behavior captured by the graph.