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To determine if the relationship between the price and the number of chicken wings is proportional, let's analyze the graph and the options provided.

1. **Proportional Relationship**: For a relationship to be proportional:
   - The ratio between the two quantities (in this case, price per chicken wing) must be constant.
   - The graph should be a straight line that passes through the origin (0, 0).

2. **Examining the Graph**:
   - The points do not lie on a straight line.
   - They also do not pass through the origin, as they start from a non-zero price.
   - Additionally, as the number of wings increases, the price per wing appears to vary, meaning the price per wing is not constant.

3. **Conclusion**:
   - The correct answer is: **"It is not proportional because the price of 1 chicken wing is not the same for each quantity ordered."**

This is because the graph shows a non-linear relationship, where the price does not increase at a constant rate as the number of wings increases.

Would you like more details, or do you have any questions?

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Here are 5 related questions to further explore this concept:

1. What defines a proportional relationship on a graph?
2. How can we calculate the unit rate from a graph?
3. Why must a proportional relationship pass through the origin?
4. What are examples of proportional relationships in real life?
5. How can we verify proportionality by calculating the ratios?

**Tip**: In a proportional relationship, the unit rate or ratio between two variables remains constant.

Is the relationship between the price and the number of chicken wings proportional? Why or why not?

Explore whether the relationship between the price and number of chicken wings is proportional by analyzing a graph. This problem demonstrates how to identify proportionality in a real-world scenario using ratios and graph analysis, ideal for Grade 6 students.

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