Find the slope of the data, using the formula of the slope:

Use 2 pairs of data to find it:

In this case the slope is 24.50.
It represents the cost per ticket.
Now, we can use this slope and a pair of data to find the equation that represents this situation, using the point slope formula:

According to this the y intercept of the equation is 9.50, which is also the service charge.
Knowing this information allows us to determine that the statements that are true are I and II.