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Solve the given inequality:

-4w + 14 ≤ 54

• w ≥ - 10

• w ≤ -10

• w ≥ 10

• w ≤ 10

Solve:

7(g + 3) < 5g + 13

• g > -4

• g < 17

• g < -4

• g > -17

Solve the following inequality:
 $2\left(3-6x\right)>2\left(-5x-6\right)$  

Type your answer using the following order:
variable--symbol--numerical value (for example: x<7)

 $4\left(2x-1\right)>-7+2x$  

•  $x<-2$  

•  $x<-\frac{1}{2}$  

•  $x>-2$  

•  $x>-\frac{1}{2}$  

 $2\left(2a+13\right)\ge4\left(-6+a\right)$  

•  $a\ge-6.25$  

• Infinitely Many Solutions

• No Solution

•  $a\le0$  

Choose all values that would be a solution to the following inequality:

3x + 12 – 4x ≥ 20

• -10

• 5

• -2

• -8

• 0

Which of the following is true about inequalities?

• When you multiply or divide, you must flip the inequality symbol

• When you multiply by a negative number, you must flip the inequality symbol

• When you divide by a negative number, you must flip the inequality symbol

• When you multiply or divide by a negative number, you must flip the inequality symbol

Choose one value that would be a solution to the given inequality:

-6x - 15 > 57

• -12

• 0

• -15

• -8