ASVAB Math Knowledge Practice Test 967051 Results

Your Results Global Average
Questions 5 5
Correct 0 3.21
Score 0% 64%

Review

1

Which of the following expressions contains exactly two terms?

82% Answer Correctly

monomial

polynomial

quadratic

binomial


Solution

A monomial contains one term, a binomial contains two terms, and a polynomial contains more than two terms.


2

Which of the following is not true about both rectangles and squares?

63% Answer Correctly

all interior angles are right angles

the area is length x width

the perimeter is the sum of the lengths of all four sides

the lengths of all sides are equal


Solution

A rectangle is a parallelogram containing four right angles. Opposite sides (a = c, b = d) are equal and the perimeter is the sum of the lengths of all sides (a + b + c + d) or, comonly, 2 x length x width. The area of a rectangle is length x width. A square is a rectangle with four equal length sides. The perimeter of a square is 4 x length of one side (4s) and the area is the length of one side squared (s2).


3

Solve for c:
-3c + 2 < \( \frac{c}{-7} \)

44% Answer Correctly
c < \(\frac{7}{9}\)
c < 1\(\frac{1}{9}\)
c < \(\frac{7}{10}\)
c < -2\(\frac{2}{17}\)

Solution

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.

-3c + 2 < \( \frac{c}{-7} \)
-7 x (-3c + 2) < c
(-7 x -3c) + (-7 x 2) < c
21c - 14 < c
21c - 14 - c < 0
21c - c < 14
20c < 14
c < \( \frac{14}{20} \)
c < \(\frac{7}{10}\)


4

Solve for y:
-9y - 7 < -4 - 5y

55% Answer Correctly
y < -\(\frac{3}{4}\)
y < 1\(\frac{1}{5}\)
y < -4
y < \(\frac{5}{8}\)

Solution

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.

-9y - 7 < -4 - 5y
-9y < -4 - 5y + 7
-9y + 5y < -4 + 7
-4y < 3
y < \( \frac{3}{-4} \)
y < -\(\frac{3}{4}\)


5

What is 6a8 + 9a8?

75% Answer Correctly
15
54a8
a816
15a8

Solution

To combine like terms, add or subtract the coefficients (the numbers that come before the variables) of terms that have the same variable raised to the same exponent.

6a8 + 9a8 = 15a8