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The image shows a question asking to determine the domain and range for each relation presented in four different tables labeled as (a), (b), (c), and (d). You are also given multiple answer choices to drag and drop into the appropriate spaces for each relation.

Let's break down how to solve this:

1. **Identify the Domain and Range for Each Relation**:
    - The **domain** consists of all the x-values (input values) from each table.
    - The **range** consists of all the y-values (output values) from each table.

2. **Analyzing the Relations**:
    - For **relation (a)**:
      - The x-values (domain) are: 1, 2, 3, 4.
      - The y-values (range) are: 3, 7, 6, 4.
    - For **relation (b)**:
      - The x-values (domain) are: 1, 2, 3.
      - The y-values (range) are: 9, 8, 9.
    - For **relation (c)**:
      - The x-values (domain) are: 1, 2, 7.
      - The y-values (range) are: 2, 0, 2.
    - For **relation (d)**:
      - The x-values (domain) are: 7, 7, 2.
      - The y-values (range) are: 2, 1, 2.

3. **Match the Domain and Range with the Given Options**:
    - Match the extracted domains and ranges with the choices provided in the drag-and-drop section.

Would you like to verify specific answers, or should I continue matching the choices with the domains and ranges? Let me know if you need further details!

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Here are 5 related questions:
1. What is the domain of a function, and how is it determined?
2. How do you find the range of a relation?
3. Can a relation have the same domain but different ranges?
4. How do you identify whether a relation is a function?
5. What is the difference between a function and a general relation?

**Tip**: Always list the x-values for the domain and y-values for the range separately when analyzing relations!

Determine the Domain and Range for each relation. Drag and drop the correct choice to the appropriate space.

Solve a problem involving domain and range by analyzing relations represented as sets of ordered pairs. Identify input and output values and match them to corresponding options. Suitable for students in Grades 7-9, this exercise reinforces key concepts in algebra.

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