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The graph provided represents a direct proportion between the amount of tomatoes (y) and the amount of salt (x) in teaspoons. The equation given is \( y = 3x \), which means the number of tomatoes \( y \) is 3 times the amount of salt \( x \). 

To find the unit rate of tomatoes per teaspoon (tsp) of salt, observe the equation \( y = 3x \). The coefficient of \( x \), which is 3, represents the unit rate. This means for every 1 tsp of salt, 3 tomatoes are added.

Thus, the unit rate is **3 tomatoes per tsp of salt**.

Would you like more details on this? Here are 5 related questions for further exploration:

1. How do we interpret proportionality from a graph like this?
2. What would the graph look like if the relationship was not proportional?
3. How does changing the unit rate affect the recipe?
4. Can you calculate how many tomatoes would be added for 5 tsp of salt?
5. What would happen if the unit rate was \( y = 5x \)?

**Tip:** When interpreting a proportional relationship, the unit rate can be directly obtained from the slope of the line in the equation \( y = mx \).

What is the unit rate for the number of tomatoes to the tsp of salt?

Learn how to find the unit rate between the number of tomatoes and teaspoons of salt using the proportionality equation y = 3x. Understand how to interpret proportional relationships from a graph and identify the unit rate as the slope of the line.

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