Preparing for the ATI TEAS 6 Math test? Want a preview of the most common mathematics questions on the ATI TEAS 6 Math test? If so, then you are in the right place.

The mathematics section of ATI TEAS 6 can be a challenging area for many test-takers, but with enough patience, it can be easy and even enjoyable!

Preparing for the ATI TEAS 6 Math test can be a nerve-wracking experience. Learning more about what you’re going to see when you take the ATI TEAS 6 can help to reduce those pre-test jitters. Here’s your chance to review the 10 most common ATI TEAS 6 Math questions to help you know what to expect and what to practice most. Try these 10 most common ATI TEAS 6 Math questions to hone your mathematical skills and to see if your math skills are up to date on what’s being asked on the exam or if you still need more practice.

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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**10 Sample ATI TEAS 6 Math Practice Questions**

1- If \(x = 6\), then \(\frac{6^5}{x}\) = ?

A. 30

B. 7776

C. 1296

D. 96

2- The perimeter of a rectangular yard is 60 meters. What is its length if its width is twice its length?

A. 10 meters

B. 18 meters

C. 20 meters

D. 24 meters

3- A swimming pool holds 2,000 cubic feet of water. The swimming pool is 25 feet long and 10 feet wide. How deep is the swimming pool?

A. 6

B. 8

C. 10

D. 12

4- Chris is 9 miles ahead of Joe running at 5.5 miles per hour and Joe is running at the speed of 7 miles per hour. How long does it take Joe to catch Chris?

A. 3 hours

B. 4 hours

C. 6 hours

D. 8 hours

5- \(\frac{(15 \space feet + 7 \space yards)}{4}= \space ?\)

A. 9 feet

B. 7 feet

C. 28 feet

D. 4 feet

6- A bread recipe calls for \(3\frac{1}{3}\) cups of flour. If you only have \(2\frac{5}{6}\) cups, how much more flour is needed?

A. 1

B. \(\frac{1}{2}\)

C. 2

D. \(\frac{7}{6}\)

7- The equation of a line is given as : \(y = 5x – 3\). Which of the following points does not lie on the line?

A. \((1, 2)\)

B. \((–2, –13)\)

C. \((3, 18)\)

D. \((2, 7)\)

8- If \(a = 8\), what is the value of \(b\) in this equation?

\(b = \frac{a^2}{4} + c\)

A. \(8 + c\)

B. \(2 + c\)

C. \(16 + c\)

D. \(24 + c\)

9- If a circle has a radius of 29 feet, what’s the closest approximation of its circumference?

A. 87

B. 209

C. 182

D. 58

10- (8 feet, 10 inches) \(+\) (5 feet, 12 inches) \(=\) how many inches?

A. 178 inches

B. 188 inches

C. 182 inches

D. 200 inches

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## Answers:

1- **C**

\(\frac{6^5}{x} = 6^4 = 1,296\)

2- **A**

\(P = 2(w +l)\)

\(P = 60\)

\(w= 2l\)

then:

\(60 = 2(2l +l) → 60 = 6l → l = 10\)

3-** B**

Volume \(= a × b × c\)

\(2000 = 25 × 10 × c → c = 8\)

Then:

deep \(= 8\)

4- **C**The distance between Chris and Joe is 9 miles. Chris 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.

\(9 ÷ 1.5 = 6\)

5- **A**

yards \(= 12\) feet

\(\frac{(15 \space feet + 7 \space yards)}{4}=\frac{(15 \space feet + 21 \space yards)}{4}=\frac{(36\space feet )}{4}= 9 \space feet\)

6- **B**

\(3\frac{1}{3}-2\frac{5}{6}= 3 + \frac{1}{3}- 2 -\frac{5}{6}=\frac{1}{2}\)

7- **C**

Let’s review the choices provided. Put the values of \(x\) and \(y\) in the equation.

A. \((1, 2) ⇒ x = 1 ⇒ y = 2\) This is true!

B. \((−2, −13) ⇒ x = -2 ⇒ y = -13\) This is true!

C. \((3, 18) ⇒ x = 3 ⇒ y = 12\) This is not true!

D. \((2, 7) ⇒ x = 2 ⇒ y = 7\) This is true!

8- **C**

If \(a = 3\) then:

\(\frac{8^2}{4} + c ⇒ b = \frac{64}{4} + c = 16 + c \)

9- **C**

Circumference \(= 2πr →\) Circumference \(= 2(3.14)(29) = 182.12 \cong 182\)

10- **A**

1 foot \(=\) 12 inches

8 feet, 10 inches \(=\) 106 inches

5 feet, 12 inches \(=\) 72 inches

\(106 + 72 =178\)

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