https://file.aiquickdraw.com/mathbot/file/17266737118434edgw5iw.jpg

In the image you provided, the task is to identify the range of a set of points and determine if the set describes a function. The following information can be extracted:

### 1. **Range of the Set of Points:**
   The range is the set of all the distinct **y-values** from the points provided. The range given in the image is:
   \[
   \text{Range} = \{12, 9, -9\}
   \]
   These values represent the different y-coordinates, listed only once each.

### 2. **Does the Set of Points Describe a Function?**
   A relation is a function if every **x-coordinate** (input) corresponds to exactly one **y-coordinate** (output). Without seeing the specific set of points, we cannot definitively answer this, but we can assume that if any x-value corresponds to more than one y-value, the relation would not be a function.

If you can provide the specific set of points (with both x and y coordinates), I can help you determine whether or not the set describes a function.

Do you have the points listed, or would you like to clarify further?

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### Related Questions:
1. What is the difference between the domain and range of a function?
2. How do you determine if a set of points represents a function?
3. What would the domain be for this set of points?
4. Can a set of points be a function if some

List the range of the set of points, with each element separated by a comma. Does this set of points describe a function?

Learn how to determine the range from a set of points and assess whether the points describe a function. This problem covers the concepts of range and the definition of a function. Suitable for students in Grades 7-10.

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