AFOQT Math FREE Sample Practice Questions
Preparing for the AFOQT Math test? To succeed on the AFOQT Math test, you need to practice as many real AFOQT Math questions as possible. There’s nothing like working on AFOQT Math sample questions to measure your exam readiness and put you more at ease when taking the AFOQT Math test. The sample math questions you’ll find here are brief samples designed to give you the insights you need to be as prepared as possible for your AFOQT Math test.
Check out our sample AFOQT Math practice questions to find out what areas you need to practice more before taking the AFOQT Math test!
Start preparing for the 2022 AFOQT Math test with our free sample practice questions. Also, make sure to follow some of the related links at the bottom of this post to get a better idea of what kind of mathematics questions you need to practice.
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C. \(6\) hours
D. \(8\) hours
7- \(55\) students took an exam and \(11\) of them failed. What percent of the students passed the exam?
A. \(40\%\)
B. \(60\%\)
C. \(80\%\)
D. \(20\%\)
8- Factor this expression: \(x^2 + 5 − 6 \)
A. \(x^2(5 + 6)\)
B. \(x(x + 5 – 6)\)
C. \((x + 6)(x – 1)\)
D. \((x + 6)(x – 6)\)
9- Find the slope of the line running through the points \((6, 7)\) and \((5, 3)\).
A. \(\frac{1}{4}\)
B. \(4\)
C. \(-4\)
D. \(-\frac{1}{4}\)
10- What is the missing term in the given sequence?
\(2\), \(3\), \(5\), \(8\), \(12\), \(17\), \(23\), _, \(38\)
A. \(30\)
B. \(28\)
C. \(27\)
D. \(25\)
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Answers:
1- D
The probability of choosing a Hearts is \(\frac{13}{52}=\frac{1}{4} \)
2- B
Use FOIL (first, out, in, last) method.
\((5x + 5) (2x + 6) = 10x^2 + 30x + 10x + 30 = 10x^2 + 40x + 30\)
3- C
average (mean) \(=\frac{(sum \space of \space terms)}{(number \space of \space terms)} {\Rightarrow} 88 = \frac{(sum \space of \space terms)}{50} {\Rightarrow} \)sum \(= 88 {\times} 50 = 4400\)
The difference of \(94\) and \(69\) is \(25\). Therefore, \(25\) should be subtracted from the sum.
\(4400 – 25 = 4375\)
mean \(= \frac{(sum of terms)}{(number of terms)} ⇒\) mean \(= \frac{(4375)}{50}= 87.5\)
4- B
\(5(a–6)=22 ⇒ 5a-30=22 ⇒5a=22+30=52 \)
\(⇒ 5a=52⇒a=\frac{52}{5}= 10.4 \)
5- D
Use exponent multiplication rule:
\(x^a . x^b = x^{a + b}\)
Then:
\(3^{24}=3^8× 3^x=3^{8+x}\)
\(24 = 8 + x ⇒x=24-8=16\)
6- C
The distance between Jason and Joe is \(9\) miles. Jason running at \(5.5\) miles per hour and Joe is running at the speed of \(7\) miles per hour. Therefore, every hour the distance is \(1.5\) miles less. \(9 \div 1.5 = 6\)
7- C
The failing rate is 11 out of \(55 = \frac{11}{55} \)
Change the fraction to percent:
\(\frac{11}{55} {\times} 100\%=20\% \)
\(20\) percent of students failed. Therefore, \(80\) percent of students passed the exam.
8- C
To factor the expression \(x^2 + 5 – 6\), we need to find two numbers whose sum is \(5\) and their product is \(-6\).
Those numbers are \(6\) and \(-1\). Then:
\(x^2+5-6=(x+6)(x-1)\)
9- B
Slope of a line:\(\frac{y_2- y_1}{x_2 – x_1}=\frac{rise}{run}\)
\(\frac{y_2- y_1}{x_2 – x_1}=\frac{3- 7}{5 – 6}=\frac{-4}{-1}= 4\)
10- A
The difference of \(2\) and \(3\) is \(1\), \(3\) and \(5\) is \(2\), \(5\) and \(8\) is \(3\), \(8\) and \(12\) is \(4\), \(12\) and \(17\) is \(5\), \(17\) and \(23\) is \(6\), \(23\) and next number should be \(7\). The number is \(23 + 7 = 30\)
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