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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. $7 +- 16sqrt3$
4(8n-1)=19+32n
1. No Solution
2. infinite Solution
3. One solution
If two equations are equal what does that mean?
1. There is no solution
2. There are infinite solution
3. There are one soltion
1=5+p-p
1. No Solution
2. One Solution
3. Infinite Solution
6X+3=3+6X
1. No Solution
2. One Solution
3. Infinite Solution
The correct factorization of $x^2 - 6x -27$ is one of the following:
1. (x + 3)(x - 9)
2. (x - 3)(x +9)
3. (x - 3)(x - 9)
4. (x + 3)(x + 9)
Write the expression (x + 5)(x + 2) as a polynomial in standard form.
1. x² + 3x + 10
2. x² - 3x + 7
3. x² +7x + 10
4. x² +3x -3
Standard form of a quadratic function is
1. $y = mx+b$
2. $y = x^3$
3. $y= ax^2 + bx + c$
4. $y=x^2$
Which most accurately describes how you would transform this function?
$f(x)=(x+3)^2-4$
1. Move the quadratic parent function left 3 then down 4
2. Move the quadratic parent function left 4 then down 3
3. Move the quadratic parent function right 3 then down 4
4. Move the quadratic parent function right 4 then down 3
Determine the correct factorization of $12x^2 + 8x -15.$
1. (6x + 5)(2x - 3)
2. (6x - 5)(2x + 3)
3. (4x + 3)(3x - 5)
4. (4x - 3)(3x + 5)
The solutions of $x^2 + 6x +10 = 0$ are the following:
1. x = -4, x = -22
2. x = 2, x = 4
3. $- 3 +- i$
4. $3 +- i$
1. $y = 1/2x$
2. $y =-1/2x$
3. $y = 1/2x^2$
4. $y=-1/2x^2$
What is the the axis of symmetry of the quadratic equation $y=4x^2+6x-12$
2. $x=1/2$
3. $x=3/4$
4. $x=-3/4$