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

Which of the following is a compound inequality with "or"

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Which inequality represents the graph shown?

• $-5<x<7$

• $-5\le x\le7$

• $x<-5\ \ \ or\ \ \ x>7$

• $x\le-5\ \ \ \ \ or\ \ \ x\ge7$

Which of the following solutions fits the graph shown?

• x < -2
• x > -2
• x ≤ -2
• x ≥ -2

Review: Which of the following graphs represents the solution set to the inequality

-2 < x - 9 < 3 ?

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Which inequality is graphed here?

• -9 < x < -4

• x ≥ -4 and x ≤ -9

• x ≥ -9 and x ≤ -4

• x > -9 and x < -4

Write the inequality in interval notation.

• (-2,5)

• (-∞,-2) U (5,∞)

• [-2,5]

• (-∞,-2] U [5,∞)

What is the inequality statement for this graph?

What inequality is graphed?

• 2 < x < 4
• 2 ≤ x ≤ 4
• x > 2 or x < 4
• x ≥ 2 or x ≤ 4

Which inequality represents the graph shown?

• $1<x<5$

• $1\le x\le5$

• $x\le1\ \ \ or\ \ \ x\ge5$

• $x<1\ \ \ or\ \ \ x>5$