How to graph an absolute value inequality with multiple transformations

What determines if the graph line of an absolute value inequality is solid or dashed?

• The y-intercept

• The inequality sign

• The color of the graph

• The slope of the line

How does a negative coefficient affect the graph of an absolute value inequality?

• It shifts the graph to the right

• It makes the graph wider

• It changes the y-intercept

• It reflects the graph over the x-axis

What is the new vertex of the graph if the equation is y ≥ -2|x - 3| - 2?

• (2, -3)

• (0, 0)

• (-3, 2)

• (3, -2)

Why is it useful to create a table of values when graphing an absolute value inequality?

• To plot points and understand symmetry

• To find the y-intercept

• To calculate the area under the curve

• To determine the slope

What is the line of symmetry for the graph of y ≥ -2|x - 3| - 2?

• x = 0

• x = 3

• y = 3

• y = -2

How do you determine the shading area for an absolute value inequality graph?

• By finding the slope

• By testing a point not on the graph

• By calculating the y-intercept

• By using the vertex

If the point (0,0) satisfies the inequality, where should the shading be?

• Only on the y-axis

• Only on the x-axis

• Outside the V-shape

• Inside the V-shape