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To determine if the relationship between the price and the number of chicken wings is proportional, we need to look for two main conditions in the graph:

1. **The line should pass through the origin (0,0)**: This means that if no wings are ordered, the price should be $0.
2. **The ratio of price to the number of wings should be constant**: For all points on the line, the unit rate (price per wing) should remain the same.

From the graph:
- The points do not lie on a straight line that goes through the origin.
- The ratio of price to the number of chicken wings is not consistent across the points shown. For example, the price per wing differs when comparing different quantities.

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

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### Related Questions:
1. What are the characteristics of a proportional relationship in a graph?
2. How can you determine if two quantities are proportional using a table of values?
3. What is the unit rate, and how is it useful in identifying proportional relationships?
4. How does a linear relationship differ from a proportional relationship?
5. What other real-world situations can be modeled using proportional relationships?

**Tip:** When analyzing proportional relationships, always check if the graph passes through the origin and whether the unit rate remains constant.

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

Explore the relationship between the price of chicken wings and the number of wings in a proportional relationship graph. This problem assesses the concept of proportionality by analyzing whether the unit rate remains constant across different points.

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