Consider this linear function:
y=12⁢x+1.

Plot all ordered pairs for the values in the domain.

*D*: {-8, -4, 0, 2, 6}

The plot above shows the ordered pairs for the linear function \( y = 12x + 1 \) with the domain \( D = \{-8, -4, 0, 2, 6\} \). 

The corresponding ordered pairs are:
- \((-8, -95)\)
- \((-4, -47)\)
- \((0, 1)\)
- \((2, 25)\)
- \((6, 73)\)

Would you like any further explanation or have any questions?

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1. How would the plot change if the slope of the function were different?
2. What does the y-intercept tell you about the graph of the function?
3. How do these points relate to the function's rate of change?
4. What is the general form of a linear function?
5. How would you describe the relationship between \(x\) and \(y\) in this function?

**Tip:** When plotting points on a graph, make sure to carefully calculate the y-values for each x-value to ensure accuracy in your plot.

Explore how to graph the linear function y = 12x + 1 with ordered pairs (-8, -95), (-4, -47), (0, 1), (2, 25), and (6, 73). Understand the relationship between x and y values in this function. Suitable for Grades 7-9 students.

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