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Which equation represents the graph of the parabola?
1. $y = - x$
2. $y = x$
3. $y = -x^2$
4. $y = x^2$
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
(x - 4)(x + 7) = 0
1. {4,7}
2. {4,-7}
3. {-4,-7}
4. {-4,7}
If two equations are equal what does that mean?
1. There is no solution
2. There are infinite solution
3. There are one soltion
6X+3=3+6X
1. No Solution
2. One Solution
3. Infinite Solution
(4x + 5)(3x - 7) = 0
1. $5/4, 7/3$
2. $-5/4, -7/4$
3. $-5/4, 7/3$
4. $5/4, -7/3$
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)
1=5+p-p
1. No Solution
2. One Solution
3. Infinite Solution
(x + 6)(x + 5) = 0
1. {6,5}
2. {-6,5}
3. {-6,-5}
4. {6,-5}
(3x - 2)(x - 6) = 0
1. $2/3, 6$
2. $-2/3, 6$
3. $-2/3, -6$
4. $2/3, -6$
1. $y = mx+b$
2. $y = x^3$
3. $y= ax^2 + bx + c$
4. $y=x^2$