What to create | Quiz |
Which subject | Mathematics |
What age group | Year or Grade 9 |
What topic | Algebra |
Question types | Mixed |
Number of questions | 10 |
Number of answers | 10 |
Correct answers | Exactly 1 |
Show correct answers | |
Use images (descriptions) | |
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Please read each question carefully and choose the correct answer from the options provided. For questions without options, write your answer in the space provided.
What is the solution to the equation (2x + 5 = 15)?
Which of the following expressions is equivalent to (3(x + 4) - 2(x - 1))?
A. (x + 14)
B. (x + 10)
C. (5x + 10)
D. (x + 5)
E. (x + 12)
F. (2x + 12)
G. (x + 8)
H. (4x + 10)
I. (2x + 10)
J. (7x + 12)
Solve for (y) in the equation (4y - 2(3 - y) = 10).
Which of the following is the factored form of the expression (x^2 - 9)?
A. ((x + 9)(x - 9))
B. ((x + 3)(x - 3))
C. ((x - 4)(x + 5))
D. ((x + 6)(x - 3))
E. ((x + 1)(x - 10))
F. ((x - 5)(x + 5))
G. ((x + 9)(x - 3))
H. ((x - 6)(x + 3))
I. ((x - 3)(x - 2))
J. ((x + 4)(x - 5))
Simplify the expression ((2x^2 + 3x) + (4x^2 - 5x)).
Which of the following represents the slope-intercept form of a linear equation?
A. (y = mx + b)
B. (y = x^2 + b)
C. (y = m + bx)
D. (y = \frac{x}{m} + b)
E. (y = b - mx)
F. (y = mx^2 + b)
G. (y = \frac{m}{x} + b)
H. (y = -mx + b)
I. (y = bx + m)
J. (y = mx - b)
Solve for (x) in the equation (5(x - 2) + 3 = 2x + 4).
Which of the following pairs of equations is consistent and independent?
A. (2x + 3y = 6) \& (4x + 6y = 12)
B. (x - y = 3) \& (2x - 2y = 6)
C. (x + y = 5) \& (x + y = 10)
D. (3x + 2y = 6) \& (6x + 4y = 12)
E. (x + 2y = 8) \& (x + 2y = 5)
F. (y = 2x + 1) \& (y = -x + 3)
G. (y = x) \& (y = x + 1)
H. (2x + y = 4) \& (x - y = 1)
I. (3x - y = 3) \& (xy = 1)
J. (5x + 4y = 20) \& (5x - 4y = 20)
If (f(x) = 3x - 7), find (f(2)).
Which of the following expressions is an example of a quadratic equation?
A. (2x + 3 = 1)
B. (x^2 - 5x + 6 = 0)
C. (3x - 9 = 0)
D. (4 = 2x - 3)
E. (x^3 + 2x - 1 = 0)
F. (5 = x^2 + 4)
G. (x + 2 = -3)
H. (7x = 14)
I. (8x - 3 = 2)
J. (x^2 + 4y = 0)