To find the linear equation that models the graph representing the total cost for Quinn's family to go camping, we need to identify points that help determine both the slope and the y-intercept. The y-intercept (the cost when no tickets are purchased) is especially important in these types of problems.
The given options are:
- (3, 45) and (5, 60)
- (0, 25) and (2, 40)
- (0, 25) and (5, 60)
- (5, 60) and (8, 80)
Among these options, the point (0, 25) represents the total cost when no tickets are purchased, which indicates the one-time parking fee. This makes it an essential point for finding the y-intercept of the linear equation.
Therefore, the best option that allows for finding the linear equation is:
(0, 25) and (5, 60).
This choice provides both the y-intercept and another point that can help determine the slope of the line, allowing for the creation of a linear equation.