The graph will show how the distance changes over time for both John and Kevin. John's line will start from the origin, and Kevin's line will start from the point (0, 240) on the y-axis.
We can create a graph with time on the x-axis and distance on the y-axis. Since both John and Kevin move at constant rates, their distance from the starting point can be modeled by linear equations.
Let's use
for time (in minutes) and
for distance (in meters).
For John:
![\[ d_{\text{John}}(t) = 60t \]](https://img.qammunity.org/2024/formulas/mathematics/college/r2oao7jn6nvlcwtkq394qszbs81kasfk40.png)
For Kevin:
![\[ d_{\text{Kevin}}(t) = 240 + 20t \]](https://img.qammunity.org/2024/formulas/mathematics/college/y3f21xv3oybho19rc9ljghctz4bg9qv7nx.png)
The graph will show how the distance changes over time for both John and Kevin. John's line will start from the origin, and Kevin's line will start from the point (0, 240) on the y-axis.