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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. $(3x-2)(2x-5)$
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. $x=-6,2$
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. $x = -2, 1/4$
Expand and simplify.
$(x- 5 ) (x + 6)$
1. $x^2 - 1x + 30$
2. $x^2 +11 x - 30$
3. $x^2 + x - 30$
4. $x^2 - 11x -30$
Factor the expression.
$9x^2 + 24x +16$
1. $(x + 4)(9x - 1)$
2. $(3x + 16)(3x + 1)$
3. $(3x + 4)^2$
4. $(3x + 8)^2$
What is the simplified form of $(3x^3y^-4)^-2?$
Exponent answers must have positive exponents in them.
1. $y^8/(6x^-2)$
2. $(9y^8)/(x^6)$
3. $(y^8)/(9x^6)$
4. $(y^8)/(9x^-6)$
Subtract. $(7a^2 - 3a) - (5a^2 - 5a)$
1. $2a^2 - 8a$
2. $2a^2 + 2a$
3. $4$
4. $12a^2 - 8a$
Factor the expression.
$x^2 - 10 x + 16$
1. $( x - 8) (x - 2)$
2. $(x -4 ) (x - 4)$
3. $(x - 8) (x +2)$
4. $(x + 8 ) (x - 2)$
$-6x^2-12=0$
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. $a= -12, b=-6, and c= 0$