To determine the correct range of the part of the linear function shown on a grid, we need to focus on the y-values that the function takes within the displayed section. Here's how to proceed:

1. Identify the y-values: The range of a function refers to the set of all possible y-values that the function can have. You need to locate the minimum and maximum y-values of the segment shown on the grid.

2. Select the range boundaries: From the description, it looks like you have several options to choose from, with limits related to specific values such as -4, -2, 2, and 3.

Let's break down your sentence options to complete it.

The range is the set of all real numbers:

1. First part: You will select between “greater than or equal to -4” or “greater than or equal to -2,” depending on the lowest y-value seen on the grid.

2. Second part: You will select between “less than or equal to 2” or “less than or equal to 3,” depending on the highest y-value visible.

Without the actual grid image, my suggestion is to visually inspect the function and see where the y-values begin and end.

Would you like to upload the image for further analysis?

Related questions:

1. How do you determine the range of any linear function?
2. What is the domain of a function and how is it different from the range?
3. How does the slope of a linear function affect its range?
4. Can a linear function have a range that includes infinity?
5. What are the properties of continuous versus discrete ranges in linear functions?

Tip: Always look for the highest and lowest points on the y-axis when identifying the range of a function.