Let's analyze the two graphs to determine the domain and range for each relation:

Left Graph:

• Domain: The domain refers to all possible x-values. From the graph, the x-values range from $-8$ to $8$. $\text{Domain} = [-8, 8]$

• Range: The range refers to all possible y-values. The highest y-value is $8$ and the lowest y-value is $-8$, so the range also spans from $-8$ to $8$. $\text{Range} = [-8, 8]$

Right Graph:

• Domain: The x-values start from $-8$ and go up to $8$. $\text{Domain} = [-8, 8]$

• Range: The y-values range from $-4$ to $4$. $\text{Range} = [-4, 4]$

Final Answer:

• Left Graph:

  • Domain: $[-8, 8]$
  • Range: $[-8, 8]$

• Right Graph:

  • Domain: $[-8, 8]$
  • Range: $[-4, 4]$

Let me know if you'd like any further explanation or details!

Related Questions:

1. How can you identify the domain from a graph?
2. What are the differences between domain and range?
3. How do you determine the range for non-linear graphs?
4. Can the domain of a function ever be infinite?
5. Why is it important to use proper notation when writing domain and range?

Tip: Always look for the extreme x-values (leftmost and rightmost points) to find the domain and extreme y-values (lowest and highest points) to find the range.