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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. $x = 2, x = 5$
Grade 10 :: Inequalities by Math_Teach2
Determine the inequality. $x - 1 < - 4 or x + 2 >= 4$
1. $x < - 3 or x >= 2$
2. $x < - 5 or x >= 6$
3. $x = 1 or x = 2$
4. $x = 3 or x = - 2$
Grade 10 :: Inequalities by Math_Teach2
Determine the solution of $2x - 3 > 11$.
1. $x>10$
2. $x>7$
3. $x>5$
4. $x<7$
Grade 10 :: Inequalities by Math_Teach2
Create the solution of the following: $-5 <= -2x + 3 <= 7$
1. $x >= 4 or x <= -2$
2. $-2 <= x <= 4$
3. $-4 <= x <= -2$
4. $-4 <= x <= 2$
Grade 10 :: Inequalities by Math_Teach2
Select the solution of $|3x + 1| < 5$.
1. $x > 2 or x < 4/3$
2. $-2 < x < 4/3$
3. $x > 4/3 or x < 2$
4. $- 4/3 or x < 2$
5. $- 4/3 < x < 2$
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. $3 +- i$
Grade 10 :: Functions by Math_Teach2
Which absolute value function has a graph that contains (-2, -1), (0,0), and (2, -1)?
1. y = 2 times the absolute value of x.
2. y = 1/2 times the absolute value of x.
3. y = -1/2 times the absolute value of x.
4. y = -2 times the absolute value of x.
Grade 10 :: Inequalities by Math_Teach2
The graph of the inequality, $y < 2x$, is as follows:
Grade 10 :: Inequalities by Math_Teach2
What is the solution of $|2x - 1| >= 9.$
1. $x >= 5 or x <= - 4$
2. $- 5 <= x <= 4$
3. $x >= 4 or x <= - 5$
4. $- 4 <= x <= 5$
Grade 10 :: Inequalities by Math_Teach2
The solutions of $|2x - 3| - 8 = -5$.
1. x = 0, x = - 2
2. x = 0, x = 2
3. x = - 2, x = 2
4. x = 0, x = 3
Determine the vertex form of $y = x^2 + 8x + 10$.
1. $y = (x + 4)^2 + 10$
2. $y = (x + 4)^2 - 6$
3. $y = (x + 4)^2 + 26$
4. $y = (x - 4)^2 - 6$
Do the math. Simplify problem to discover product of $(2 - i)(4 + 5i)$in standard form.
1. $13 - 6i$
2. $8 + i$
3. $3 + 6i$
4. $13 + 6i$
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)
Write $(3 + 2i) - (4 - 3i)$ in standard form.
1. $- 1 +5i$
2. $-1 - i$
3. $7 - i$
4. $7 + 5i$
The correct factorization of $x^2 - 6x -27$ is one of the following:
Determine the solutions of $x^2 - 14x +49 = 48.$
1. $- 7 +- 4sqrt3$
2. $- 7 +- 16sqrt3$
3. $7 +- 4sqrt3$
4. $7 +- 16sqrt3$