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You can create printable tests and worksheets from these Grade 11 Inequalities questions! Select one or more questions using the checkboxes above each question. Then click the add selected questions to a test button before moving to another page.

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Solve the inequality $| x - 2 | - 3 ≥ -2 .$
1. $x>=1 or x<=3$
2. $x<=1 or x>=3$
3. $x<=1 or x>=1$
4. None of the above
Which of the following statements is TRUE about the given?

Given: y ≥ -3x + 12
1. It is written in standard form.
2. There is only one solution.
3. The graph depicts the area above a decreasing line.
4. This is an equation with a closed dot.
Solve the quadratic inequality algebraically. $x^2+4x+3<=0$
1. $-3 <= x <= -1$
2. $-1 <= x$
3. $-3 >= x >= -1$
4. no real solution
If $2^x(x-3)<0$, then                             .
1. $x < 0 or x > 3$
2. $x < 0$
3. $x < 3$
4. $0 < x < 3$
Do the inequalities $y<-x^2-x$ and $(y+5)^2+x^2<2$ overlap?
1. Yes, they overlap
2. No, they do not overlap
3. No, but they touch
$3x - 8 >=1$
1. $x>=-2 1/3$
2. $x>=3$
3. $x<=3$
4. $x>=2 1/3$
5. none of the above
Do the inequalities $y<-x^2+2x+6$ and $y>x^2+2-3$ overlap?
1. Yes, they overlap
2. No, they do not overlap
3. No, but they touch
Sole the inequality by graphing or algebraically. Select the correct answer. $x^2+7x>=-10$
1. ${x|x<=-5 or x>=-2}$
2. ${x|x<=5 or x>=2}$
3. ${x| -2<=x<=-5}$
4. ${x|2<=x<=5}$
Which statement is true?
1. Inequalities and equations mean the same thing.
2. Inequalities are solved in almost the same way equations are solved.
3. Equations with one variable have many solutions.
4. Inequalities with one variable must be graphed on a Cartesian Plane (Coordinate Graph).
Do the inequalities $y> -3x^2+14x+2$ and $(y+4)^2+(x+5)^2<2$ overlap?
1. Yes, they overlap
2. No, they do not overlap
3. No, but they touch
Do the inequalities $y> x^2+4x+4$ and $y < x-4$ overlap?
1. Yes, they overlap
2. No, they do not overlap
3. No, but they touch
Do the inequalities $y<-3x^2-.1x$ and $y>x^2+2-2$ overlap?
1. Yes, they overlap
2. No, they do not overlap
3. No, but they touch
Solve for x: $4x-5<9x$
1. $x<1$
2. $x>1$
3. $x<-1$
4. $x> -1$
Write as an inequality: The product of nine and x is greater than six more than the product of three and x.
1. $9x<3x +6$
2. $12x>6$
3. $9x>3x+6$
4. $3x+6>9x$
$3v <=5v+18$
1. $v<=-2$
2. $v>=-2$
3. $v>=-9$
4. $v<=-9$
5. none of the above
Solve for x: $4x-5<9x$
1. $x<1$
2. $x>1$
3. $x< -1$
4. $x> -1$
$2(y-3)+7lt21$
1. $y<10$
2. $y>10$
3. $y>11$
4. y$<$11