Rules/Problems
Problems (1)
Problems (2)
Problems (3)
Problems (4)
100

The first step when solving an absolute value equations

What is, solve for the absolute value

100

| z | = 4

What is, { -4 , 4 }

100

| d  | = 9

What is { 9 , -9 }

100
| w + 9 | = 17
What is { 8 , -26 }
100
| x - 6 | = 35
What is { 41 , -29 }
200

The second step of solving an absolute value equation (after solving for the absolute value)

What is, we must split the equation into 2 equations (positive, negative)
200
| d + 1 | = 7
What is { 6 , -8 }
200
| a - 6 | = 10
What is { 16 , -4 }
200
2 | x + 5 | = 22
What is { 16 , -6 }
200
| t + 9 | - 8 = 5
What is { 4 , -22 }
300

The definition of absolute value

What is, the distance a value is from zero

300
5 | q + 6 | = 20
What is { -2 , -10 }
300

3 | r - 4 | = -21

What is No Solution

300
3 | 2a - 4 | = 0
What is { 2 }
300
8 | 5w - 1 | = 0
What is { 1/5 }
400

The answer is no solution 

What is, when an absolute value is set equal to a negative

400
| p + 1 | + 10 = 5
What is { No Solution }
400

6 | g - 3 | = 42

What is { 10 , -4 }

400
2 | y + 4 | = 14
What is { 3 , -11 }
400
| 3b - 10 | = 2b
What is { 10 , 2 }
500

Is there a way to have only one solution (other than no solution)? 

If so give an example!

What is, when an absolute value is set equal to zero

500

2 | 3x - 4 | + 8 = 6

What is No Solution

500
4 | 7y + 2 | - 8 = -7
What is { -.25 , -.32 }
500
-3 | 3t - 2 | -12 = -6
What is { No Solution }
500

-5 | 3z + 8 | - 5 = -20

What is {-5\3 & -11/3 }

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