Solving/interpreting linear inequalities in one variable

Solve the inequality.

The minimum is 15.

• x > 15

• x > or = 15

• x < 15

• x < or = 9

Willow has to deal a maximum of 10 cards to each player for a certain card game.

• c < 10

• c > 10

• c ≤ 10

Find the solution of the inequality below:

 $x+5\le-6$  

•  $x\ge11$  

•  $x\ge-1$  

•  $x\le-11$  

•  $x\le-1$  

 $\frac{x}{3}\ge\ -20$  

• x  $\ge$  60

• x  $\ge$  - 60

• x > 60

• x > -60

Solve for B.

12 > -b +2

• 14 < B

• 14 > B

• -10 < B

• 10 < B

if the positive integer solutions of the inequality  $2x-a\le0$  are x=1,2 and 3,the the set of values that can take is_______

•  $6\le a\le8$  

•  $6<a\le8$  

•  $6<a<8$  

•  $6\le a<8$  

the integer solution of the inequality  $x-\frac{3}{2}\ge\frac{x}{2}-\frac{1}{3}$  is (      )

• an integer greater than 2

• an integer no less than 2

• 2

•  $x\ge3$  

What are the Properties of Inequality?

• States that the product of two powers with the same base is the base raised to the sum of the powers (exponents). 

• Properties and algebraic rules for manipulating inequalities without affecting what makes the inequality true. 

• A curved symmetrical U-shaped graph that is the graphic representation of a quadratic function; it may open up or down.

• Properties of Equality