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The image shows a graph that represents the relationship between the number of tomatoes and the amount of salt in a salsa recipe. The relationship is proportional, and the equation of the line is given as \( y = 3x \), where:

- \( y \) represents the number of tomatoes.
- \( x \) represents the amount of salt in teaspoons.

From this equation, the unit rate of tomatoes to salt is the slope of the line. The slope is 3, which means that for every 1 teaspoon of salt, 3 tomatoes are added. Thus, the unit rate is:

\[
\text{Unit rate} = \frac{\text{tomatoes}}{\text{salt}} = 3 \, \text{tomatoes per teaspoon of salt}.
\]

Let me know if you'd like a further breakdown of how this is calculated!

Would you like more details or have any questions? Here are five related questions you could explore:

1. What would the number of tomatoes be if 5 teaspoons of salt were added?
2. How would the recipe change if the ratio were 4 tomatoes per teaspoon of salt?
3. Can the relationship be considered a direct variation? Why?
4. What is the significance of the slope in proportional relationships?
5. If you added 2 teaspoons of salt, how many tomatoes would you need?

**Tip:** The slope of a line in a graph represents the rate of change between two variables—this is often a helpful way to find unit rates in proportional relationships!

In a salsa recipe, the number of tomatoes added is proportional to the amount of salt added. The graph shows the relationship between salt (in teaspoons) and the number of tomatoes. What is the unit rate for the number of tomatoes to the tsp of salt?

In this math problem, learn how to find the unit rate between the number of tomatoes and the teaspoons of salt in a salsa recipe. The proportional relationship is represented by the equation y = 3x, and the slope shows that the unit rate is 3 tomatoes per teaspoon of salt. Suitable for students in Grades 6-8.

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