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You can create printable tests and worksheets from these Grade 10 Quadratic Equations and Expressions 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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Factor. $6x^2 - 19x + 10$
1. $(3x-10)(2x+1)$
2. $(6x - 5)(x-2)$
3. $(3x - 5)(2x-2)$
4. $(3x-2)(2x-5)$
By factoring the expression $12x^2 + 6x - 6$, find the zeros of the quadratic function this expression defines.
1. $x=-1, 1/2$
2. $x = -3/4, 2/3$
3. $x = -3/2, 1/3$
4. $x = -2, 1/4$
For the quadratic function defined by the expression $x^2+x-2$, find its zeros by factoring.
1. $x = -2,-1$
2. $x=-1,2$
3. $x=-2,1$
4. Cannot be factored.
What are the zeros of the function defined by the expression $x^2 + 4x - 12?$
1. $x=-4,3$
2. $x=-3,4$
3. $x=-2,6$
4. $x=-6,2$
What are the zeros of the quadratic function defined by the expression $9x^2 - 12x + 4 ?$
1. $-1/3, 4/3$
2. $-4/3, 1/3$
3. $x=2/3$
4. $x= -2/3, 2/3$
Factor the expression.
$9x^2 + 24x +16$
1. $(x + 4)(9x - 1)$
2. $(3x + 16)(3x + 1)$
3. $(3x + 4)^2$
4. $(3x + 8)^2$
Which option best describes the transformations of the graph of the function $y=2(x-1)^2$ from the parent function?
1. Move up one and stretch vertically
2. Move up one and compress vertically
3. Move right one and stretch vertically
4. Move down one and compress vertically
Find the a, b, and c for this quadratic equation.
$-6x^2-12=0$
1. $a=-6, b =0, and c=-12$
2. $a=6, b = 0, and c= 12$
3. $a=0, b= 12, and c =-6$
4. $a= -12, b=-6, and c= 0$
Expand. $(2x + 4 )(2-x)$
1. $8 - 2x^2$
2. $12 - 2x^2$
3. $8x - 2x^2$
4. $8 + 2x^2$
Which is the correct factorization of $x^2 - 6x -27?$
1. (x + 3)(x - 9)
2. (x - 3)(x +9)
3. (x - 3)(x - 9)
4. (x + 3)(x + 9)
Which of the points below lie on this graph of a quadratic equation? There may be more than one correct answer.
1. $(3,-3)$
2. $(2,-2)$
3. $(-2,-2)$
4. $(1,-1)$
Declare which of the following is the solution to $10x^2 + x -2 = 0.$
1. $x = - 5, x = -2$
2. $x = - 1/2, x = 2/5$
3. $x = - 2/5, x = 1/2$
4. $x = 2, x = 5$
Determine the solutions of $x^2 - 14x +49 = 48.$
1. $- 7 +- 4sqrt3$
2. $- 7 +- 16sqrt3$
3. $7 +- 4sqrt3$
4. $7 +- 16sqrt3$
Factor the trinomial.

$x^2+5x+4$
1. $(x-1)(x-4)$
2. $x+5$
3. $x^2+9$
4. $(x+1)(x+4)$
Find the zeros of the function defined by the expression $3x^2 - 14x + 8$.
1. $x = 2/3, 4$
2. $x=2,4$
3. $x = 1,8$
4. $x = 2, 4/3$