Honors: Solving Absolute Value Inequalities

Front

Solve: |x + 3| > 8

Back

x > 5 or x < -11

Front

Solve:
3 | 2x + 7| - 7 < -4

Back

x < -3 and x > -4

Front

Which compound inequality represents the graph? Options: m < -1 OR m > 2, -1 < m < 2, m > -1 OR m < 2

Back

m < -1 OR m > 2

Front

| x - 2 | > 3 Is the solution

Back

or

Front

What solution is represented by the graph? Options: -2 < x < 5, x < -2 or x > 5, x ≥ -2 OR x < 5, -2 ≤ x ≤ 5

Back

-2 ≤ x ≤ 5

Front

Back

Front

What kind of compound inequality is this? conjunction, disjunction

Back

conjunction

Front

When graphing the solutions to disjunctions, the shading looks like: Shading that connects the 2 dots, Shading that points away and never crosses., Shading that points toward each other and ALWAYS crosses, Shading that points opposite, but sometimes crosses.

Back

Shading that points away and never crosses.

Front

When graphing conjunctions, shading looks like

Back

Shading that always connects the 2 dots.