https://file.aiquickdraw.com/mathbot/file/1737056730869rqdbwws1.jpg

It appears that you've shared an image of a graph and a table related to Travis's Taxicab Company. From the graph, it seems the cost of the taxi ride is proportional to the number of miles driven.

The table provided includes the following data points for miles (x) and total costs (y):

- 20 miles → $48
- 30 miles → $71
- 40 miles → $94
- 50 miles → $117

Looking at the graph, the point (0, $2.50) suggests that the base cost is $2.50, likely the starting fare.

It looks like the task involves forming a true statement about the relationship between the miles and total cost based on the dropdown menu. I can assist you in finding the relationship and helping with any related calculations or details.

Would you like me to analyze the equation for the line or assist further with this task?

Here are five follow-up questions that might help expand your understanding:

1. What is the slope of the line that represents the relationship between miles and cost?
2. How would you express the cost as a linear function of miles?
3. If you wanted to calculate the cost for 15 miles, how would you approach it using the equation?
4. What does the point (10, $16.50) represent in the context of the taxi ride?
5. What happens to the cost if the number of miles is doubled from any given point?

**Tip:** To find the cost for a given number of miles, you can use the equation derived from the slope-intercept form, where the slope is the rate per mile, and the y-intercept is the starting fare.

The graph and table describe Travis's Taxicab Company's pricing structure. The user is tasked with analyzing the relationship between miles (x) and total cost (y), using the provided graph and table.

Explore the relationship between miles traveled and total cost for Travis's Taxicab Company. Learn how to derive and interpret the linear equation from the provided graph and table, and solve practical problems involving taxi fares.

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