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# Inequalities Questions - All Grades

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Determine the solution of the inequality. $x - 1 < - 4 or x + 2 >= 4$
1. $x < - 3 or x >= 2$
2. $x < - 5 or x >= 6$
3. $x = 1 or x = 2$
4. $x = 3 or x = - 2$
Select the solution of the following: $-5 <= -2x + 3 <= 7$
1. $x >= 4 or x <= -2$
2. $-2 <= x <= 4$
3. $-4 <= x <= -2$
4. $-4 <= x <= 2$
Which phrase best describes the number line?
1. any number less than zero
2. any number greater than zero
3. any number less than or equal to zero
4. any number greater than or equal to zero
Which phrase best describes the number line?
1. any number less than zero
2. any number greater than zero
3. any number less than or equal to zero
4. any number greater than or equal to zero
Solve the inequality: $2x+4>24$
1. $x> -14$
2. $x> -7$
3. $x>8$
4. $x>10$
Solve the inequality: $-4x+9<=-35$
1. $x>=-11$
2. $x<=-11$
3. $x>=11$
4. $x<=11$
Solve the inequality: $4w-6>6w-20$
1. $w<7$
2. $w<2$
3. $w<-7$
4. $w<-2$
Solve the inequality.
$x+7>=-4$
1. $x>= 11$
2. $x>=-11$
3. $x>=-3$
4. $x>=3$
Which inequality is described by the statement: y is at most -8?
1. $y<=-8$
2. $y>=-8$
3. $y<-8$
4. $y> -8$
Give the equivalent inequality which results from multiplying both sides of the given inequality by -2: $-4x<=10$
1. $-8x>=20$
2. $-8x<=-20$
3. $8x>=-20$
4. $-8x> 20$
Solve: $4y-1>=7 or 2y +5<17$
1. $y>=2 and y<6$
2. $y<=2 or y<6$
3. $y>=2 or y<6$
4. $y<2 or y>=6$