TEAS Math Practice Questions: Study topics and questions

The TEAS test’s math section requires students to use measurements, numbers, operations, data interpretation, and algebra to solve problems successfully. The section covers high school mathematical knowledge and aims to verify potential nursing candidates’ ability to interpret graphical data and compute dosages. Math problems can be challenging, even more so when you’re supposed to solve them on a timed test. However, you don’t have to worry because you can use our practice exam and tailored preparation tools, including 200+ TEAS math practice questions, to help you pass all sections of your TEAS tests.Thus, explore TEAS Math Practice Questions

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What should you study for the TEAS math section?

Students should study and be proficient in using their skills to solve real-world problems. Approximately 70% of questions on the TEAS test cover algebra and arithmetic, while 30% cover data interpretation and measurement. Skills and topics you should study and practice to pass your TEAS maths section include:


  • Number order & comparison
  • Place value
  • Fractions
  • [Ordering fractions by value]
  • [Equivalent fractions and simplifying]
  • [Operations with unlike and like numbers]
  • [Conversion of improper fractions and mixed numbers]
  • Negative numbers in division, multiplication, and subtraction
  • Decimals
  • Order of operations
  • Percentages
  • Appropriate use of estimation and rounding


  • Simplifying expressions with variables
  • Constants versus variables
  • Solving equations through isolating variables
  • Problem-solving
  • [Multi-step problems]
  • [Creating equations and expressions]
  • [Unnecessary versus necessary information]
  • Rate of change
  • Ratio and proportions
  • Measurement
  • [Conversion between standard and metric units]
  • [Conversions among metric units]
  • [Metric units and prefixes]


  • Volume, perimeter, and area
  • Triangles, circles, squares, and rectangles
  • Cartesian coordinate system
  • Slope and intercept of line in a graph
  • Transverse, perpendicular, and parallel lines
  • Angles: vertical, obtuse, acute, complimentary
  • Congruency of geometric figures

[Mean, median, and mode][Interpreting trends] [Uniform and bimodal distributions] [Normal distribution curve skews] [Standard deviation, variance, spread, range] [Causality and covariance] [Explanatory versus response variable]

[Scatterplots, Tables, Line graphs, Histograms, Bar graphs, Circle graphs, ]
teas math practice questions

TEAS Math Practice Questions

Sample TEAS Math Practice Questions include:

3(7^2 + 5) ÷ 6 – 3 a, 49/3 b, 23 c, 26 d, 24

The first step is simplifying anything you find in parentheses, i.e., 7^2 becomes 49. Add this result to 5 to get 54.
3(72+ 5) ÷ 6 – 3, 3(49 + 5) ÷ 6 – 3 , 3(49 + 5) ÷ 6 – 3 , 3(54) ÷ 6 – 3,
Move to multiplication and then division if you don’t find any multiplication operations. You should multiply 3 by 54 to get 162. Next, you should divide 162 by 6 to get 27.
3(54) ÷ 6 – 3, 162 ÷ 6 – 3, 162 ÷ 6 – 3, 27 – 3
Lastly, you should continue with the order of operations and subtract 3 from 27 to get 24.
27 – 3 = 24

Solve for X in:
2(3x – 1) – 2(x + 5) = 12
a, 4 b, 5 c, 7 d, 6 Remember to use the following:
Inverse operations: These undo each other. For instance, you should use addition when subtraction is present.
You must do to the other side what you do to one side.
You should isolate the variables and remain with one variable.
Distribute: you should remove the parentheses by multiplying the element in front of the parenthesis by the terms inside each respective parentheses, i.e.,
2(3x – 1) – 2(x + 5) = 12, 6x – 2 – 2x – 10 = 12, Combine all like terms
Next, you should rearrange the equation and combine all like terms and whole numbers with similar variables. Note: you should include the sign in front of each term.
6x – 2 – 2x – 10 = 12 becomes 6x – 2x – 2 – 10 = 12,
This simplifies to form:
4x – 12 = 12,
Solve the equation:
You should apply an inverse of the constant term (one with no variable attached) on either side of the equation. You should undo the subtraction with addition by adding 12 to both sides.
4x – 12 + 12 = 12 + 12,
This becomes: 4x = 24,
Now you can solve the simplified equation by dividing both sides by 4.
(4x/4) = (24/4)
Becomes: 1x = 6
Which is then: x = 6

How many Kilograms are 92 pounds: Round to the closest hundredth where necessary.
a, 102.44 b, 42.41 c, 41.82 d, 24.21
Determine your conversion of choice:
This is the first step to solving conversion problems. You can convert with the conversion rate or through a familiar measurement into the required measurement. This problem requires us to use the following:
1 kg = 2.2 lbs.
Set a proportion comparing units, i.e.,
(1 kilogram)/(2.2 pounds) = (x kilograms)/(92 pounds)
Cross-multiply and solve: (2.2 × x) = (1 × 92)
This becomes:
2.2x = 92
Divide both sides by 2,2:
2.2x = 92
2.2 2.2
Result: x = 41.81818
Don’t forget to round off to the nearest hundredth:
41.82 kilograms.

Conclusion: TEAS Math Practice Questions

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TEAS Math Practice Questions

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