Blake uses 2 gallons of gas to drive 34.6 miles in his car. Find the rate of change.

To find the rate of change in this context, we need to determine how many miles Blake can drive per gallon of gas. This is a simple division problem:

\[
\text{Rate of change} = \frac{\text{miles driven}}{\text{gallons of gas}} = \frac{34.6 \, \text{miles}}{2 \, \text{gallons}} = 17.3 \, \text{miles per gallon}
\]

So, the rate of change is **17.3 miles per gallon**.

Would you like further details or have any questions?

Here are 5 related questions to explore:

1. If Blake drives 100 miles, how many gallons of gas will he use?
2. What is the rate of change if Blake uses 3 gallons to drive 51.9 miles?
3. How many miles can Blake drive with 5 gallons of gas at the same rate?
4. How does the rate of change vary with different car efficiencies?
5. If Blake's gas mileage improves by 2 miles per gallon, what would his new rate of change be?

**Tip:** Rate of change in real-world scenarios is often referred to as **slope** in mathematics.

Discover how to calculate the rate of change in Blake's gas mileage as he drives 34.6 miles using 2 gallons of gas. This problem uses basic division and proportional reasoning, making it suitable for students in Grades 6-8.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation