Representing solutions of linear inequalities in one variable on a number line

Express the following interval in inequality notation:

[3, 5]

• 3 ≤ x ≤ 5

• 3 < x ≤ 5

• 3 ≤ x < 5

• 3 < x < 5

What does the inequality 'x ≤ 5 or x > 8' represent on a number line?

• x is less than or equal to 5

• x is less than 5

• x is greater than 8

• x is between 5 and 8

Which inequality is shown on the number line?

• $2<x<6$

• $2\le x<6$

• $2<x\le6$

• $2\le x\le6$

Which number line matches the following compound inequality?

 $-7<x\le2$  

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Which compound inequality is represented by the graph?

• x > 8 OR x < 4

• x > 8 OR x < 4

• 4 < x < 8

• 4 < x < 8

When solving an "AND" compound inequality, the solution takes place......

• ... at any shaded interval of the number line

• ... where any overlap of shading occurs on the number line

• ... only on positive shaded area

Which graph represents

 $-5\ ≤\ x\ ≤\ 5$  ?

• Graph 1

• Graph 2

• Graph 3

• Graph 4

Match the Graph with the Compound Inequality

• A
• B
• C
• D

Choose any numbers that are less than or equal to -3.5 OR greater than -2.5. (In this case, a number can't be both, but can be one or the other!)

• -4

• -3.5

• -3

• -2.5

Which of the following graph is the same as the interval  $\left[-5,4\right]$ ?

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