Graphing compound inequalities with the conjunction OR

The video tutorial explains how to graph compound inequalities on a number line. It begins with setting up a number line that includes solution points, followed by graphing the inequalities X > 3 and X ≤ -1. The tutorial concludes with an explanation of the 'or' condition in compound inequalities, emphasizing the shading of appropriate sections on the number line to represent the solutions.

What is the first step in graphing compound inequalities on a number line?

• Identify and include all solution points

• Draw circles at random points

• Start shading from zero

• Shade the entire number line

When graphing X > 3, which direction should you shade on the number line?

• To the left

• To the right

• Both directions

• Do not shade

What does the circle at a point on the number line represent in the context of inequalities?

• A solution point

• A random point

• A midpoint

• An endpoint

For the inequality X ≤ -1, what does the shading include?

• Only values greater than -1

• Values to the right of -1

• Only the point -1

• Values to the left of -1, including -1

What does the 'or' condition imply in compound inequalities?

• Both conditions must be true simultaneously

• Neither condition can be true

• At least one of the conditions must be true

• The conditions are unrelated