A taxi company charges ​$4.65
4.65 plus ​$3
3.00 for each mile traveled. Let y be the total cost of a cab fare after x miles.

The total cost $ y $ of a cab fare after traveling $ x $ miles can be represented by a linear equation. The taxi company charges a flat rate of $4.65 for just getting into the cab, plus an additional $3.00 for each mile traveled.

Thus, the total cost $ y $ after traveling $ x $ miles is given by:

\[
y = 4.65 + 3.00x
\]

Where:
- $ y $ is the total cost in dollars.
- $ x $ is the number of miles traveled.

Do you want further details on how this equation works or any other related questions?

Here are 5 related questions:
1. What would the total cost be after traveling 5 miles?
2. How many miles can you travel if the total cost is $25?
3. What is the rate of increase in cost per mile?
4. How does the flat rate affect the total cost for short trips?
5. How would the equation change if the per-mile rate increased?

**Tip:** Always identify the fixed costs (like the flat rate) and variable costs (per-mile charges) to form linear equations easily.

A taxi company charges $4.65 plus $3.00 for each mile traveled. Let y be the total cost of a cab fare after x miles.

Learn how to calculate the total cost of a taxi fare with a base rate of $4.65 and an additional $3.00 per mile. This problem demonstrates linear equations in a real-world context, perfect for students in Grades 6-8.

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