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Graphing Inequality Symbols: What does the open circle represent?
1. EQUAL TO the number that is graphed
2. NOT EQUAL TO the number that is graphed
What is the solution set of the following inequality? $X - 5 <= -12$
1. $X>=7$
2. $X>= -17$
3. $X<=-5$
4. $X<=-7$
Graphing inequalities: What does the closed circle represent?
1. EQUAL TO the number that is graphed
2. NOT EQUAL TO the number that is graphed
Solve the inequality.
$x+7>=-4$
1. $x>= 11$
2. $x>=-11$
3. $x>=-3$
4. $x>=3$
Which represents the value of $x$ in $6 - 4x <= 26$?
1. $x <= -8$
2. $x >= -8$
3. $x <= -5$
4. $x >= -5$
Which inequality has the same solution set as $6x<=12$?
1. $x<=2$
2. $x>=2$
3. $x<=6$
4. $x>=6$
Which of these represents the solution for inequality $(y+3)/4<2$ ?
1. $y<3$
2. $y<4$
3. $y<5$
4. $y<11$
Given that $7-2x<10$, circle ALL inequalities that are true.
1. $x<-3$
2. $x>0$
3. $x>=-1$
4. $x<=-2$
5. $x> -3$