FREE ATI TEAS 7 Math Practice Test

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10 Sample ATI TEAS 7 Math Practice Questions

1- If a rectangle is 30 feet by 45 feet, what is its area?

A. 1,350

B. 870

C. 1,000

D. 1,250

2- If \(x\) is \(25\%\) percent of 250, what is \(x\)?

A. 35

B. 95.5

C. 62.5

D. 150

3- The width of a garden is \(5.48\) yards. How many meters is the width of that garden?

A. 5.01 m

B. 301.1 m

C. 57.4 m

D. 195.1 m

4- The oven temperature reaches \(55^\circ\)C. what’s is the temperature in degrees Fahrenheit?
\(C =\frac{5}{9} (F -32)\)

A. \(55^\circ\) F

B. \(131^\circ\) F

C. \(77^\circ\) F

D. \(95^\circ\) F

5- How many meters is \(27356\) centimeters?

A. 27.356 m

B. 2.735600 m

C. 273.5600 m

D. 2735.600 m

6- If a rectangular swimming pool has a perimeter of 112 feet and is 22 feet wide, what is its area?

A. 1,496

B. 90

C. 2,464

D. 748

7- Find the mean of 112, 420, 322, 176, 390, and 235.

A. 250.5

B. 275.833 …

C. 277.5

D. 292

8- Solve the proportion \(\frac{2.5}{3.2}=\frac{x}{5.6}\).

A. 3.457

B. 1.745

C. 2.547

D. 4.375

9- 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. \((2, 7)\)

10- If two angles in a triangle measure 50 degrees and 42 degrees, what is the value of the third angle?

A. 88 Degrees

B. 42 Degrees

C. 92 Degrees

D. 112 Degrees

11- Ella (E) is 4 years older than her friend Ava (A), who is 3 years younger than her sister Sofia (S). If E, A, and S denote their ages, which one of the following represents the given information?

A. \(\begin{cases}E=A+4\\S=A-3\end{cases}\)

B. \(\begin{cases}E=A+4\\A=S+3\end{cases}\)

C. \(\begin{cases}A=E+4\\S=A-3\end{cases}\)

D. \(\begin{cases}E=A+4\\A=S-3\end{cases}\)

12- Which of the following points is the solution of the system of equations?
\(\begin{cases}-2x- y = -9\\5x-2y= 18\end{cases}\)

A. \((-1, 2)\)

B. \((4, 1)\)

C. \((1, 4)\)

D. \((4, -2)\)

13- A number is chosen at random from 1 to 25. Find the probability of not selecting a composite number.

A. \(\frac{9}{25}\)

B. \(25\)

C. \(\frac{2}{5}$\)

D. \(1\)

14- Last Friday, Jacob had $32.52. Over the weekend, he received some money for cleaning the attic. He now has $44. How much money did he receive?

A.  $76.52

B. $11.48

C. $32.08

D. $12.58

15- Simplify: \(\frac{\frac{1}{2}-\frac{x+5}{4}}{\frac{x^2}{2}-\frac{5}{2}}\)

A. \(\frac{3 – x}{x^2 – 10}\)

B. \(\frac{3 – x}{2x^2 – 10}\)

C. \(\frac{3 + x}{x^2 – 10}\)

D. \(\frac{-3 – x}{2x^2 – 10}\)

16- In the simplest form, \(\frac{26}{14}\) equals to:

A. \(\frac{3}{7}\)

B. \(\frac{7}{3}\)

C. \(\frac{13}{7}\)

D. \(\frac{7}{13}\)

17- \(\frac{13}{23}\) is equal to:

A. 5.20

B. 0.52

C. 0.05

D. 0.50

18- What is the sum of 231.07, 729.41, and 302.13?

A. 1,126.16

B. 1,622.061

C. 1,262.61

D. 1,226.06

19- A circle has a diameter of 3.8 inches. What is its approximate circumference?

A. 11

B. 12

C. 13

D. 14

20- What is 8923.2769 rounded to the nearest tenth?

A. 8923.3

B. 8923.277

C. 8923

D. 8923.27

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Answers:

2- C
\(\frac{25}{100} × 250 = 62.5\)

3- A
\(m=\frac{yd}{1.0936}\)
\(m=\frac{5.48}{1.0936}== 5.010912\)

4- B
\(C =\frac{5}{9} (F -32)\)
\(495 = 5F – 160\)
\(495 + 160 = 5F \)
\(\frac{495+ 160}{5}=F\)
\(\frac{655 }{5}=F\)
\(F=131\)

5- C
\(27356 × 0.01 = 273.56\)

6- D
\(P = 2(x + y)\)
\(A = x.y\)
\(P = 2(x + y) → 112 = 2(22 + y) →112 = 44 + 2y→ 68 = 2y → y = 34\)
\(A = 22 × 34 = 748\)

7- B
Mean=\(\frac{sum \space of \space the \space data}{of \space data \space entires}=\frac{112+ 420+ 322+176+ 390+235}{6}=\frac{1655}{6}= 275.833\)

8- D
\(\frac{2.5}{3.2}=\frac{x}{5.6}\)
\(x=\frac{2.5 ×5.6}{3.2}=\frac{14}{3.2}== 4.375\)

9- 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!

10- A
\(50^\circ + 42^\circ = 92^\circ\)
\(180^\circ – 92^\circ = 88^\circ\)

11- D
\(E = 4 + A\)
\(A = S – 3\)

12- B
\(\begin{cases}-2x- y = -9\\5x-2y= 18\end{cases}\)
⇒ Multiplication (–2) in first equation ⇒
\(\begin{cases}4x +2y =18\\5x-2y= 18\end{cases}\)
Add two equations together ⇒ \(9x =36 ⇒ x= 4\) then:
\(y = 1\)

13- A
\(\frac{9}{25}\)

14- B
\($44 – $32.52 = 11.48\)

15- D
\(\frac{\frac{1}{2}-\frac{x+5}{4}}{\frac{x^2}{2}-\frac{5}{2}}=\frac{\frac{1}{2}-\frac{x+5}{4}}{\frac{x^2-5}{2}}\)
\(\frac{2(\frac{1}{2}-\frac{x+5}{4})}{x^2-5}\)
⇒Simplify:
\(\frac{1}{2}-\frac{x+5}{4}=\frac{- x – 3}{4}\)
Then:
\(\frac{2(\frac{-x-3}{4})}{x^2-5}=\frac{\frac{-x-3}{2}}{x^2-5}=\frac{-x – 3}{2(x^2 – 5)}=\frac{-x – 3}{2x^2 – 10}\)

16- C
\(\frac{26}{14}=\frac{13}{7}\)

17- B
\(\frac{13}{23}=0.52\)

18- C
\(231.07 + 729.41 + 302.13 = 1262.61\)

19- B
Diameter \(= 2r ⇒ 3.8 = 2r ⇒ r = 1.9\)
Circumference \(= 2πr ⇒ C = 2π(1.9) ⇒ C = 3.8π = 11.932 \cong 12\)

20- A
\(8923.3\)

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Recommended EffortlessMath Books

For a workbook that pairs with this practice test, the ATI TEAS 7 Math for Beginners covers every topic with worked examples. For complete nursing-school entrance prep with timed practice, see the ATI TEAS 7 Math Test Prep Bundle.

Frequently Asked Questions

How many math questions are on the TEAS 7?

34 total, but only 30 count toward your score (4 are unscored pretest items mixed in). You won’t know which 4 are unscored, so answer every question carefully.

Is a calculator allowed on the TEAS Math?

Yes — an on-screen four-function calculator is provided during the math section. You cannot bring your own. The calculator handles basic arithmetic only (no fractions, exponents, or square roots), so you still need to know how to work fractions and roots by hand.

Is there a formula sheet on the TEAS?

No. The TEAS does not provide a formula reference. Memorize slope, percent change, area/perimeter/volume, the Pythagorean theorem, and basic statistics (mean, median, mode) before test day.

What TEAS score do I need for nursing school?

Cutoffs vary by program. Most LPN programs accept 60-65%; most ADN programs want 65-75%; most BSN programs want 75-85% or higher. The TEAS gives you a composite score plus subject scores — check your target program’s exact requirements.

What math topics are on the TEAS 7?

Numbers and Algebra (about 60%) and Measurement and Data (about 40%). Topics: arithmetic with fractions and decimals, ratios and proportions, percent problems, basic algebra (linear equations, exponents), unit conversions, geometry basics, and interpreting graphs and tables.

How long is the TEAS Math section?

57 minutes for 34 questions, so roughly 1 minute 40 seconds per question. Most students finish with a few minutes to spare if they pace evenly. Don’t get stuck on any single question for more than 2 minutes — mark it and come back.

Can I retake the TEAS?

Yes. ATI allows retakes after a 30-day wait. Many nursing programs accept the higher of two scores; some require you to report all attempts. Check your program’s policy before retesting.

How is the TEAS scored?

You get a composite percent score across all four sections plus individual sub-scores for Reading, Math, Science, and English. Schools usually focus on the composite. The reported “adjusted individual total score” excludes the 4 unscored math pretest items.

How long should I study for the TEAS Math?

Most students put in 4 to 8 weeks at 30-60 minutes per day. If your last math class was years ago, lean toward 8+ weeks and start with arithmetic fundamentals before moving to algebra. A diagnostic in week 1 helps you target weak areas.

Is the TEAS Math harder than the SAT or ACT math?

Easier in raw content — the TEAS sticks to pre-algebra, basic algebra, and arithmetic. But the TEAS is timed tighter per question (about 1:40 vs 1:30 on the SAT/ACT), and the limited calculator makes fraction and ratio work more demanding than test-takers expect.

Related EffortlessMath Lessons

If a topic on this practice test feels rusty, these short lessons go deeper:

• ATI TEAS 7 Math Formula Cheat Sheet
• How to solve linear equations
• How to use the Pythagorean theorem
• Order of operations (PEMDAS)
• Rules of exponents