ASVAB Arithmetic Reasoning Practice Test 51233 Results

Your Results Global Average
Questions 5 5
Correct 0 3.24
Score 0% 65%

Review

1

The __________ is the smallest positive integer that is a multiple of two or more integers.

56% Answer Correctly

least common factor

least common multiple

greatest common factor

absolute value


Solution

The least common multiple (LCM) is the smallest positive integer that is a multiple of two or more integers.


2

If the ratio of home fans to visiting fans in a crowd is 4:1 and all 41,000 seats in a stadium are filled, how many home fans are in attendance?

49% Answer Correctly
32,800
36,750
40,000
35,250

Solution

A ratio of 4:1 means that there are 4 home fans for every one visiting fan. So, of every 5 fans, 4 are home fans and \( \frac{4}{5} \) of every fan in the stadium is a home fan:

41,000 fans x \( \frac{4}{5} \) = \( \frac{164000}{5} \) = 32,800 fans.


3

Which of the following is not a prime number?

65% Answer Correctly

5

2

7

9


Solution

A prime number is an integer greater than 1 that has no factors other than 1 and itself. Examples of prime numbers include 2, 3, 5, 7, and 11.


4

Simplify \( \frac{32}{68} \).

78% Answer Correctly
\( \frac{6}{11} \)
\( \frac{8}{17} \)
\( \frac{2}{9} \)
\( \frac{5}{12} \)

Solution

To simplify this fraction, first find the greatest common factor between them. The factors of 32 are [1, 2, 4, 8, 16, 32] and the factors of 68 are [1, 2, 4, 17, 34, 68]. They share 3 factors [1, 2, 4] making 4 their greatest common factor (GCF).

Next, divide both numerator and denominator by the GCF:

\( \frac{32}{68} \) = \( \frac{\frac{32}{4}}{\frac{68}{4}} \) = \( \frac{8}{17} \)


5

8 members of a bridal party need transported to a wedding reception but there are only 2 3-passenger taxis available to take them. How many will need to find other transportation?

75% Answer Correctly
3
2
1
5

Solution

There are 2 3-passenger taxis available so that's 2 x 3 = 6 total seats. There are 8 people needing transportation leaving 8 - 6 = 2 who will have to find other transportation.