| Your Results | Global Average | |
|---|---|---|
| Questions | 5 | 5 |
| Correct | 0 | 3.03 |
| Score | 0% | 61% |
If c = -2 and z = 9, what is the value of c(c - z)?
| -36 | |
| 22 | |
| 2 | |
| 448 |
To solve this equation, replace the variables with the values given and then solve the now variable-free equation. (Remember order of operations, PEMDAS, Parentheses, Exponents, Multiplication/Division, Addition/Subtraction.)
c(c - z)
1(-2)(-2 - 9)
1(-2)(-11)
(-2)(-11)
22
Solve for y:
2y + 3 > \( \frac{y}{-4} \)
| y > -1\(\frac{19}{35}\) | |
| y > 1\(\frac{4}{17}\) | |
| y > -1\(\frac{1}{3}\) | |
| y > -\(\frac{1}{3}\) |
To solve this equation, repeatedly do the same thing to both sides of the equation until the variable is isolated on one side of the > sign and the answer on the other.
2y + 3 > \( \frac{y}{-4} \)
-4 x (2y + 3) > y
(-4 x 2y) + (-4 x 3) > y
-8y - 12 > y
-8y - 12 - y > 0
-8y - y > 12
-9y > 12
y > \( \frac{12}{-9} \)
y > -1\(\frac{1}{3}\)
On this circle, a line segment connecting point A to point D is called:
diameter |
|
circumference |
|
radius |
|
chord |
A circle is a figure in which each point around its perimeter is an equal distance from the center. The radius of a circle is the distance between the center and any point along its perimeter. A chord is a line segment that connects any two points along its perimeter. The diameter of a circle is the length of a chord that passes through the center of the circle and equals twice the circle's radius (2r).
If a = c = 1, b = d = 2, what is the area of this rectangle?
| 3 | |
| 2 | |
| 25 | |
| 9 |
The area of a rectangle is equal to its length x width:
a = l x w
a = a x b
a = 1 x 2
a = 2
Simplify (3a)(4ab) + (9a2)(2b).
| 6ab2 | |
| 77a2b | |
| 6a2b | |
| 30a2b |
To multiply monomials, multiply the coefficients (the numbers that come before the variables) of each term, add the exponents of like variables, and multiply the different variables together.
(3a)(4ab) + (9a2)(2b)
(3 x 4)(a x a x b) + (9 x 2)(a2 x b)
(12)(a1+1 x b) + (18)(a2b)
12a2b + 18a2b
30a2b