Understanding Constant Rate of Change in Linear Equations

What is the main characteristic of a linear function?

• It has a variable rate of change.

• It has a constant rate of change.

• It has no rate of change.

• It forms a curve.

In a linear function, what does the y-value represent?

• The x-intercept

• The slope of the line

• The output or frequency of change

• The input or intervals

How should the rate of change be written in a linear function?

• With the y-value in the denominator

• With both x and y values in the denominator

• With the y-value in the numerator

• With the x-value in the numerator

What is the change in y-values if the change in x-values is 2?

• 1

• 4

• 2

• 3

What is the significance of the point (0,0) in a linear function?

• It is the origin where the function intersects the axes.

• It is the minimum point.

• It is the midpoint of the line.

• It is the maximum point.

If the vertical change is 3, what is the horizontal change in a linear function?

• 3

• 2

• 1

• 4

What can be concluded about the rate of change in a linear function?

• It decreases over time.

• It remains constant over equal intervals.

• It increases over time.

• It varies with each interval.