how to graph and shade an absolute value inequality by translating parent graph

The video tutorial explains how to graph absolute value inequalities by treating them like absolute value equations initially. It covers the importance of determining whether the graph should be solid or dashed based on the inequality type. The tutorial also discusses how to identify the vertex and shift the graph accordingly. It emphasizes using test points to determine which areas of the graph are part of the solution set. The video concludes with a summary of the graphing process.

What type of line is used to graph an inequality that is 'greater than'?

• Bold line

• Dotted line

• Dashed line

• Solid line

How does the inequality symbol 'greater than or equal to' affect the graph line?

• It makes the line solid

• It makes the line dashed

• It makes the line dotted

• It makes the line invisible

If the vertex of an absolute value graph is shifted 2 units left and 3 units up, what is the new vertex?

• (2, -3)

• (2, 3)

• (-2, 3)

• (-2, -3)

What is the best test point to use when determining the solution region of an inequality graph?

• (1, 1)

• (2, 2)

• (0, 0)

• (-1, -1)

What does it mean if a test point results in a false inequality?

• The point is on the line

• The point is irrelevant

• The point is inside the solution region

• The point is outside the solution region