Consider the absolute value inequality |x - 3| 2.
Part 1: Using complete sentences, explain whether this inequality will be an "and" compound inequality (conjunction) or an "or" compound inequality (disjunction) and why.
Part 2: Provide the solution to the inequality and describe the graph in complete sentences

Question

Consider the absolute value inequality |x - 3| > 2.
Part 1: Using complete sentences, explain whether this inequality will be an "and" compound inequality (conjunction) or an "or" compound inequality (disjunction) and why.
 Part 2: Provide the solution to the inequality and describe the graph in complete sentences

anonymous · Answer

@skullpatrol

anonymous · Answer

@tcarroll010

anonymous · Answer

@Hero

hero · Answer

Well, I'll help you out a little bit. It won't be an "and" compound inequality because

$-2 > |x - 3| > 2$ is a false statement.

anonymous · Answer

oh ok i didnt know that. thats all i really needed thnx!

hero · Answer

Because there's no way -2 can ever be greater than 2.