Absolute Value Practice Questions - James Parson | Library

Spiral Review

Required

10

Reasoning: Explain why the absolute value equation |3x| + 8 = 5 has no solution.

A.CED.1

A.SSE.1.b

Required

10

Compare and Contrast: Explain the similarities and differences in solving the equation |x - 1| = 2 with solving the inequalities |x - 1| ≤ 2 and |x - 1| ≥ 2.

Compare these two inequalities. (How are they alike?)
_______ 

Contrast these two inequalities. (How are they different?)
_______ 

A.CED.1

A.SSE.1.b

Required

2

Is this an open or closed interval?

Required

2

Is this an open or closed interval?

Required

2

Is this an open or closed interval?

Required

2

Is this an open or closed interval?

Required

5

Use interval notation to describe the range of this function.

Required

5

Use interval notation to describe the domain of this function.

Required

5

Write the following in interval notation.

Required

5

Write the following in interval notatin.

Required

12

Match each inequality, absolute value, and interval notation with the correct graph. (Not every choice will be used)

|x|<2
(-∞,-2)∪(2,∞)

Required

12

Match each inequality, absolute value, and interval notation with the correct graph. (Not every choice will be used)

-3≤x≤13
|x|>4

Required

12

Match each inequality, absolute value, and interval notation with the correct graph. (Not every choice will be used)

x<3 or x>5
|x-4|>1

Required

8

Match each inequality, absolute value, and interval notation with the correct graph. (Not every choice will be used)

(5,9)
x≤5 or x>9
(-∞,5]∪(9,∞)
5<x≤9

More Solving Absolute Value Inequalities

Required

20

Solve and graph the inequality

Required

20

Solve and graph the inequality:

Required

20

Solve and graph the inequality:

Required

20

Solve and graph.

Required

20