One-Step Inequalities
Two-Step Inequalities
Compound Inequalities
True/false statements
Absolute Value Evaluating, Equations, &Inequalities
100

Solve for x.

2x > 8


x > 4

100

True or False

When solving inequalities, flip the sign when multiplying both sides by a negative.  Do not flip the sign when dividing both sides by a negative. 

FALSE!!!!!

Flip the sign when multiplying or dividing both sides by a negative.

100

Solving Inequalities

4 < f + 6 < 5

What is: 

-2 < f < -1

100

When solving absolute value equations and inequalities, you must first ISOLATE the absolute value.  In other words, get the absolute value by itself. 

True.
100

Solve: 

|x - 4 | < 4

What is 

0 < x < 8

x>0 AND x<8

200

Solve 

X + 4 < -88


X < -92

200

Solving Inequalities

Solve for x.

2x - 5 > - 11


x > -3

200

Graph the inequality:

200

True or False? 

-4 is included in the solution of

x > -20. 

True.

 -4 is greater than -20.

- 4 > -20

200

Solve:

3|c - 2| > 6

c < 0   OR  C > 4

300

x/-5>2

x<-10

300

-4x+1>5

x<-1


300

Graph the inequality:

0<=x<3


300

True or false:

If the variable is on the left side of the inequality and getting pointed to, shade right. 

False. 

If the variable is on the left side of the inequality and getting pointed to, shade left. 

300

How would you rewrite the inequality to make the relationship make more sense for graphing?

-1>x> -5



-5<x< -1

400

z/30>70

Solve the Inequality



z > 2,100

400

Is 3 included in the solution to this inequality?

-9x + 1 > -71

Yes, because x must be less than 8.  

400

Solve 

-3p + 1 < -11   OR   p + 4 < 6

p > 4 OR p < 2

400

True or False:


We use a closed circle to represent the inequalities < and >. 


False

400

|2y - 9 | = 1

y = 5

y = 4

500

Solve the Inequality:

x-20 le -58

x le -38

500

Solve the inequality

11 < 2 - 3x

x < -3

or

-3 > x

500

-12  < -3x + 6 < -6

 6 > x > 4

500

True or False: These two statements are the same

1<=x<4

1<=x and 4<x

False.

1<=x<4

500

Evaluate 

|2x-4|<-2

No solution due to the fact that the absolute value cannot be less than a negative number.

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