ATI TEAS Math Test Practice (2025)

Are you preparing for the ATI TEAS Math Test? You've come to the right place! This crucial component of the ATI TEAS exam can be challenging, but with the right resources and preparation, you can boost your confidence and improve your scores. On this page, we'll provide you with valuable information, free practice materials, and insights into premium test packs that can take your preparation to the next level.

Level up your TEAS Math skills with our focused Math Test pack. 

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Free TEAS Math Sample Questions

Below are some math problems similar to those found on the ATI TEAS Math Test and those found in our Test Prep Pack and our free TEAS Test page. Let's start with three real-world practice questions that reflect what you'll see on the actual exam. Take your time with each one—remember, understanding the process is just as important as getting the right answer.

Numbers and Algebra:

These sample TEAS Math questions primarily assess arithmetic and algebra skills. This question requires arithmetic operations to calculate total points based on given compliments and their corresponding point values.

Question #1 – Problem Solving with Points Calculation

In a TV competition show called "Asgard's got talent" each competitor receives 100 points for every two judges' compliments and 20 points for every 36 family's compliments.

How many points did the competitor "Regina Avalon" obtain if we know she has received 6
compliments from the judges and 12 compliments from each family member?

Additional information- Regina's family is made up of 12 people.

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Answer & Explanation

The correct answer is (D) – 380.

Question Breakdown: "Asgard's Got Talent" Scoring System

Let's solve this step by step:

  1. First, let's understand what we know:
    • Judges' scoring: 100 points per 2 compliments
    • Family scoring: 20 points per 36 family compliments
    • Regina got 6 compliments from judges
    • Each family member (12 people) gave her 12 compliments
  2. Let's solve the judges' points first:
    • We know: 2 compliments = 100 points
    • Regina got 6 compliments
    • Think of it this way: if 2 compliments = 100 points, then:
      • 2 compliments = 100 points
      • 4 compliments = 200 points
      • 6 compliments = 300 points
    • So Regina got 300 points from judges
  3. Now let's calculate family points:
    • First, calculate total family compliments:
      • 12 family members × 12 compliments each
      • = 144 total family compliments
    • We know: 36 family compliments = 20 points
    • So for 144 compliments:
      • 36 compliments = 20 points
      • 72 compliments = 40 points
      • 108 compliments = 60 points
      • 144 compliments = 80 points
    • Regina got 80 points from family
  4. Total points:
    • Judges' points + Family points
    • 300 + 80 = 380 points

Therefore, Regina got 380 points total, making (D) the correct answer.

The key insight: When dealing with ratios like this, break down the problem into smaller, manageable parts. Handle one calculation at a time (judges first, then family), and use simple multiplication to scale up from the base ratio to the actual numbers you need.

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This question involves determining the number of items based on total profit and profit per item, requiring algebraic manipulation.

Question #2 Profit Calculation:

David bought some mouse traps for $800. Later on he sold them for $1240, making $5 on each trap, how many traps were involved?

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The correct answer is E

Question: Mouse Trap Profit Calculation

Let's solve this step by step:

  1. First, let's identify what we know:
    • Buy price (cost): $800
    • Sell price (revenue): $1,240
    • Profit per trap: $5
  2. Let's find the total profit:
    • Total profit = Sell price - Buy price
    • Total profit = $1,240 - $800
    • Total profit = $440
  3. Now, to find the number of traps:
    • If each trap makes $5 profit
    • And total profit is $440
    • Then: Number of traps = Total profit ÷ Profit per trap
    • Number of traps = $440 ÷ $5
    • Number of traps = 88

Therefore, 88 traps were involved, making (E) the correct answer.

The key insight: This is a two-step problem. First, you need to find the total profit by subtracting the buy price from the sell price. Then, since you know how much profit each individual trap made, you can divide the total profit by the profit per trap to find the number of traps.

Think of it like this: If each trap contributes $5 to the total profit of $440, how many $5 bills would you need to make $440? That's why we divide 440 by 5.

A helpful way to check your answer:

  • 88 traps × $5 profit per trap = $440 total profit ✓

This question involves calculating fractions of a total and determining the remaining amount, testing arithmetic skills with fractions

Question #3 Fraction of Work Completed:

Of 220 papers that needed to be filed, Brad filed 1/4th and William filed half. How many papers remain that need to be filed?

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View Explanation

The correct answer is D.

Question #3: The Paper Filing Problem

Let's break this down step by step:

  1. First, let's identify what we know:
    • Total papers: 220
    • Brad filed: 1/4 (one-quarter)
    • William filed: 1/2 (one-half)
    • We need to find: Papers remaining to be filed
  2. Let's add up what's been filed:
    • To add fractions with different denominators, convert to same denominator
    • 1/2 = 2/4 (multiply both top and bottom by 2)
    • Now we can add: 1/4 + 2/4 = 3/4
    • So 3/4 of papers have been filed
  3. Therefore:
    • If 3/4 are filed, then 1/4 remain
    • To find 1/4 of 220:
      • Quick method: Break 220 into 200 + 20
      • 200 ÷ 4 = 50
      • 20 ÷ 4 = 5
      • Total: 50 + 5 = 55 papers remain

The answer is (D) 55 papers.

The key insight: When working with fractions of a whole number, try breaking the number into easier parts if it's hard to divide. Also, remember that what's left is just 1 minus the fraction that's been completed.

    When approaching complex word problems like the one about "Asgard's Got Talent," follow these steps to improve your problem-solving skills:
  1. Read carefully: Make sure you understand all the information given. In this case, the scoring system and Regina's specific situation.
  2. Identify key information: Pick out the important numbers and relationships. Here, it's the point system and Regina's compliments.
  3. Break it down: Divide the problem into smaller, manageable parts. In this example:
    • Points from judges' compliments
    • Points from family compliments
  4. Use ratios: When you see relationships like "100 points for every 2 judges' compliments," think in terms of ratios. This can simplify your calculations.
  5. Show your work: Write out each step of your calculation. This helps you catch errors and makes it easier to check your work.
  6. Check your answer: Always verify if your final answer makes sense in the context of the problem.
  7. Practice, practice, practice: The more word problems you solve, the better you'll become at recognizing patterns and applying problem-solving strategies.

Remember, math is about understanding relationships and patterns, not just memorizing formulas. Keep practicing, and you'll see improvement!


 

We will continue and tackle a fractions question where we have to convert among fractions, decimals, and percentages: 

Question #4 - Fractions

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View Explanation

The correct answer is (A).

Let me solve this step by step:

When dividing fractions, we multiply by the reciprocal:

  • 2(2/7) ÷ 3(3/5) = 2(2/7) × (5/18)

First, let's convert the mixed numbers to improper fractions:

  • 2(2/7) = (2×7 + 2)/7 = 16/7
  • 3(3/5) = (3×5 + 3)/5 = 18/5

Now our problem is:

  • (16/7) × (5/18)

Multiply numerators and denominators:

  • (16 × 5)/(7 × 18)
  • 80/126

Simplify:

  • 80/126 = 40/63
  • Therefore, 2(2/7) ÷ 3(3/5) = 40/63

The answer is A. 40/63

Key Insight:

When dividing fractions, remember the "KCF" rule:

  • Keep the first fraction
  • Change the division to multiplication
  • Flip the second fraction (find its reciprocal)

Think of it this way: Just like when you divide by 2, it's the same as multiplying by 1/2, when you divide by any fraction, you multiply by its reciprocal. This is why 2 2/7 ÷ 3 3/5 becomes 16/7 × 5/18.

When comparing fractions, especially when there's no obvious common denominator, consider converting them to decimals. You don't always need to calculate the exact decimal - often, just the first few decimal places are enough to compare the values. This method can save time and reduce the chance of calculation errors, especially in multiple-choice questions.
Remember, you can use a calculator for these conversions.


The skill of converting between fractions and decimals is also useful when you solve difficult calculations. Let's look at a sample question that involves knowing the order of calculation:

Question #5 - Order of Operations

What is

?

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The correct answer is (A).
Key Concept: Remember PEMDAS

  • Parentheses
  • Exponents
  • Multiplication/Division (left to right)
  • Addition/Subtraction (left to right)

Let's solve this step by step:

  1. First, solve what's inside parentheses:
    • In top: (7 - 2²)
      • First 2² = 4 (exponent)
      • Then 7 - 4 = 3
    • In bottom: (2 - 8)²
      • First 2 - 8 = -6
      • Then (-6)² = 36 (remember: negative squared = positive)
  2. Now our expression looks like:
    • 5 × 3 ÷ 4 - 1
    • 3 × 36
  3. Solve bottom:
    • 3 × 36 = 108
  4. Solve top (left to right for multiplication/division):
    • 5 × 3 = 15
    • 15 ÷ 4 = 3.75
    • 3.75 - 1 = 2.75
  5. Now we have:
    • 2.75/108
  6. To get a clean fraction, multiply both top and bottom by 4:
    • (2.75 × 4)/(108 × 4)
    • 11/432

Therefore, answer (A) 11/432 is correct.

Key Insights:

  1. When squaring a negative number, the result is positive
  2. The order you solve operations matters - follow PEMDAS strictly
  3. When multiplying both top and bottom by the same number (like 4), you're not changing the value of the fraction
  4. Looking at your answer choices can help you decide if you need to convert decimals to whole numbers

When solving complex expressions with multiple operations, always use the PEMDAS rule (Parentheses, Exponents, Multiplication and Division from left to right, Addition and Subtraction from left to right)to make your work clearer and reduce mistakes:

  • Tackle one operation at a time. Don't try to do multiple steps in your head.
  • Write out each step clearly, even if it seems simple. This helps you track your work and spot errors.
  • When dealing with fractions or decimals in your final answer, look at the answer choices. They often provide a clue about how to simplify or adjust your result. For instance, if your answer is a decimal but the choices are fractions, you'll need to convert.
  • If you're stuck, try working backwards from the answer choices. Sometimes, you can identify the correct path by seeing what operations lead to the given options.
  • Practice regularly with various types of problems to become more comfortable with the order of operations and to recognize common patterns in these questions.

Remember, consistency and careful step-by-step work are key to mastering these types of problems!


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Question #6-Rounding of Decimals

For the following blood test, you are required to send at least 0.175 liters  of blood to the laboratory. Which of the following amounts can be sent: 

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View Explanation

Let's approach this step-by-step:

First, let's convert 0.175 liters to milliliters:
0.175 L = 0.175 × 1000 ml = 175 ml
Now, let's examine each option:

  • 162 ml - This is less than 175 ml, so it's not enough. It's incorrect.
  • 145 ml - This is also less than 175 ml, so it's not enough. It's incorrect.
  • 172 ml - This is less than 175 ml, so it's not enough. It's incorrect.
  • 198 ml - This is more than 175 ml, so it's enough. This is correct.

Regarding rounding:
In medical contexts, it's crucial to meet the requested requirements. In this case rounding down could lead to insufficient sample size, potentially affecting test results. Therefore, we always round up or choose an amount that exceeds the minimum requirement as you are required to send more than the minimum amount.

The correct answer is option D: 198 ml.

Key Insights:

  1. In medical contexts, always go OVER the minimum requirement, never under
  2. Converting between units (like L to mL) is crucial - remember:
    • 1 L = 1000 mL
    • Moving decimal point 3 places right when converting L to mL
  3. Think practically: Having too much blood is better than too little for testing
  • Identify the target decimal place (in this case, hundredths is the second digit after the decimal point).
  • Look at the digit immediately to the right of your target place.
  • If this digit is 5 or greater, round up. If it's less than 5, round down.
  • After rounding, all digits to the right of the target place should be zeros if shown, or can be dropped entirely.

Be careful not to confuse decimal places with significant figures - they're different concepts!

Practice identifying decimal places quickly: tenths (1st after decimal), hundredths (2nd), thousandths (3rd), and so on. This skill will help you in many math and science applications. Try our free science test practice and see for yourself.


Master TEAS Math: Your Free Study Guide Awaits!

Now that you've explored the "Numbers and Operations" section, take your TEAS Math prep to the next level. Our comprehensive free study guide covers all essential topics.

Download Your free TEAS 7 Math Study Guide PDF

Use it with our free TEAS practice test below

Measurement and Data

There are 16 questions in this sub-section - Measurement and Data. Make sure you understand the answers and explanations provided, and use our Study Guide to familiarize yourself with the subtopics:

The following question shows that you can read bar graphs, line graphs, and pie charts.

Question #7 - Reading Data

A teacher in school asked students whether they had tried a cigarette or not. The data is displayed in the chart. What is the mean percent of students who have tried a cigarette aged 15 through 18? (Round the answer to the nearest tenth.)

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The correct answer is (B).

To find the mean percent for ages 15-18:

  1. Get the percentages for ages 15-18:
    • Age 15: 25%
    • Age 16: 47%
    • Age 17: 59%
    • Age 18: 42%
  2. Calculate mean:
    • Add all numbers: 25 + 47 + 59 + 42 = 173
    • Divide by number of ages (4): 173 ÷ 4 = 43.3%

Therefore, (B) 43.3% is correct.

Key Insights:

  1. When finding a mean for specific ages:
    • Only include the ages asked for (15-18)
    • Don't get distracted by other data (ages 12-14)
  2. The mean isn't always a value that appears in your data
  3. Mean = Total ÷ Number of items, regardless of how the numbers look
  4. Round as specified (to nearest tenth in this case)
  • Read the question carefully: Identify exactly what data you need to use. In this case, it's specifically asking about ages 15 through 18, not all ages shown.
  • Extract the relevant data: Write down only the numbers you need. This helps you focus and avoid mistakes from irrelevant information.
  • Remember the mean formula: Sum of values ÷ Number of values. Don't forget to count how many data points you're using.
  • Check the units and rounding instructions: Make sure your answer is in the format requested (in this case, a percentage rounded to the nearest tenth).
  • Use elimination: If you're unsure, calculate what the other answer choices represent. They often correspond to common mistakes or misinterpretations of the data.

Is your reading comprehension up to standard? TEAS 7 has a reading comprehension test.

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Don't miss this opportunity to jumpstart your TEAS 7 prep

A good strategy for analogy questions is to start by making up a short, simple sentence to connect the two words in the first analogy. For example: “A parody is satirical.” Then, you can substitute in the words from the second analogy to help you eliminate answer choices. 

 

Let's move on to the next measurement and data question. This question asks you to identify independent and dependent variables and to distinguish between positive and negative correlations.

Question #8 - Variables Relationships:

Which of the following statements about the table are correct?

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The correct answer is (C).

Let's analyze this step by step:

  1. First, let's understand what the table shows:
    • Years: 1952 → 2012 (increasing by 20 years)
    • Waist sizes: 28" → 34" (steadily increasing)
  2. Let's examine each choice carefully: A) "There is a negative covariance between US women's waist sizes and year"
    • FALSE - Look at the pattern:
      • As years increase, waist sizes increase
      • This is a positive relationship, not negative
      • Think of it like walking up stairs - both numbers go up together
    B) "If these two variables were graphed, waist size would go on the x axis"
    • FALSE - Remember:
      • Independent variable (what causes change) goes on x-axis
      • Time/Year is usually the independent variable
      • Year causes the changes in waist size, not vice versa
    C) "As the year increases, women's waist sizes also increase"
    • TRUE - Look at the pattern:
      • 1952: 28 inches
      • 1972: 30 inches
      • 1992: 31.5 inches
      • 2012: 34 inches
      • Clear upward trend!
    D) "If these two variables were graphed, the slope of the line between any two points would be negative"
    • FALSE - A negative slope means one variable goes up while other goes down
    • Here, both variables increase together = positive slope

Therefore, (C) is the correct answer.

Key Insights:

  1. When looking at relationships between variables:
    • If both increase or both decrease = positive relationship
    • If one increases while other decreases = negative relationship
  2. The independent variable (usually time) goes on x-axis
  3. Slope direction tells you relationship type:
    • Upward slope = positive relationship
    • Downward slope = negative relationship

When analyzing relationships between variables in a table or graph: 

  • Identify the variables: Determine which is the independent variable (usually time or the factor being changed) and which is the dependent variable (the outcome being measured). 
  • Look for trends: Observe how the dependent variable changes as the independent variable increases. Does it go up, down, or stay relatively constant? 
  • Understand covariance: Positive covariance means both variables tend to increase together (or decrease together). Negative covariance means as one increases, the other tends to decrease.

Visualize the graph: Even if not asked to draw it, mentally picture how the data would look on a graph. Remember:  

  • Independent variable goes on the x-axis 
  • Dependent variable goes on the y-axis 
  • Positive relationship: line slopes upward from left to right 
  • Negative relationship: line slopes downward from left to right 

Be careful with terminology: Know the difference between correlation, causation, and covariance. A relationship doesn't always imply cause and effect. 

Consider all options: Read all answer choices carefully. Sometimes more than one might seem correct, but there's usually a best answer based on the specific wording. The TEAS Test also requires a high level of English language usage. Try our free English language usage test now.  

Moving on to the topic of medication dosages and unit conversions, let's examine a critical scenario involving an allergic reaction and emergency treatment.

Question #9 - Converting between Measurements:

Harriet, who is allergic to peanuts, accidently consumed a small amount of peanut oil while visiting a restaurant. Consequently, she suffered from anaphylactic shock, and was rushed to the nearest hospital, where she was injected with a 150 micrograms/0.3ml adrenaline solution.

How much adrenaline is found in 1 milliliter of the solution?

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View Explanation

The correct answer is (D).

  1. First, let's identify what we know:
    • Solution contains 150 micrograms of adrenaline
    • Solution volume is 0.3 milliliters (mL)
    • We need to find: micrograms per 1 mL
    • Final answer needs to be in milligrams (mg)
  2. Let's find adrenaline concentration per 1 mL:
    • If 0.3 mL contains 150 micrograms
    • Then 1 mL contains: 150 ÷ 0.3 = 500 micrograms
  3. Convert micrograms to milligrams:
    • Remember: 1 mg = 1000 micrograms
    • So: 500 micrograms = 500 ÷ 1000 = 0.5 mg

Therefore, answer (D) 0.5 mg is correct.

Key Insights:

  1. When solving concentration problems:
    • First find the ratio for the amount given
    • Then convert to desired units
  2. Unit conversion tips:
    • Micrograms to milligrams: divide by 1000
    • Think of moving decimal point 3 places left
  3. Medical calculations require precise attention to units because wrong conversions could be dangerous

Think of it like this: If you have $150 split among 0.3 groups, each full group would get $500. Then convert that $500 to a different currency by dividing by 1000.


Shifting our focus to everyday medical calculations, we'll now consider a common situation many medical staff face when administering over-the-counter medication to their children.

Question #10 - Basic Arithmetic in a Pratical Setting

Mary wishes to give liquid Tylenol to her two young children (3 and 5 years old), both suffering from fever. According to the label, between the ages of 2–3, the recommended dosage is 5 milliliters, and between the ages of 4–5, the recommended dosage is 7.5 milliliters. For both age groups, a maximum of five doses are allowed per day.
How much liquid Tylenol does Mary have to buy if she wants to be sure she has enough medicine to give both children maximum dosages for four days?

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View Explanation

The correct answer is (A).
First, let's organize what we know:

  • 3-year-old needs 5 mL per dose
  • 5-year-old needs 7.5 mL per dose

Each child can take up to 5 doses per day
We need enough for 4 days
We need to calculate for BOTH children

Let's calculate daily needs for each child:

  • 3-year-old: 5 mL × 5 doses = 25 mL per day
  • 5-year-old: 7.5 mL × 5 doses = 37.5 mL per day

Total daily need: 25 mL + 37.5 mL = 62.5 mL per day for both children

Now calculate for all 4 days:

62.5 mL × 4 days = 250 mL total needed

Double-check our work:

  • For 3-year-old: 5 mL × 5 doses × 4 days = 100 mL
  • For 5-year-old: 7.5 mL × 5 doses × 4 days = 150 mL

Total: 100 mL + 150 mL = 250 mL

Therefore, Mary needs to buy 250 mL of liquid Tylenol.

The answer is A. 250 milliliters

Key Learning Points:

  • Always organize your information first
  • Break complex problems into smaller steps
  • Calculate one part at a time (daily doses, then multiply by days)
  • Double-check your work using a different approach
  • Units matter! Keep track of milliliters (mL) throughout

We conclude our free sample TEAS Math questions by asking a question about data.

Question #11 - Data

6, 23, 25, 27, 27, 29, 31, 36

Which of the following conclusions would be correct if the outlier was removed from this set?

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View Explanation

The correct answer is (D)

Let me help you understand how to solve this step by step, using clear reasoning that will help you tackle similar problems in the future.

First, let's identify the outlier:

  • Looking at the numbers: 6, 23, 25, 27, 27, 29, 31, 36
  • Most numbers are clustered between 23-36
  • 6 is much lower than the rest - it's our outlier

Let's calculate the current median (middle number):

  • In order: 6, 23, 25, 27, 27, 29, 31, 36
  • With 8 numbers, we average the 4th and 5th numbers
  • 27 + 27) ÷ 2 = 27
  • Current median = 27
  • After removing the outlier (6):
  • New set: 23, 25, 27, 27, 29, 31, 36
  • With 7 numbers, take the 4th number
  • New median = 27
  • The median stays the same!

Let's check the mean:

  • Current mean = (6 + 23 + 25 + 27 + 27 + 29 + 31 + 36) ÷ 8 = 25.5
  • New mean (without 6) = (23 + 25 + 27 + 27 + 29 + 31 + 36) ÷ 7 = 28.3
  • The mean increased because we removed a low number

Therefore, the answer is D: The median would stay the same and the mean would increase.

Key Learning Points:

An outlier is a value that's significantly different from other values

Removing a low outlier will increase the mean

The median isn't always affected by removing an outlier, especially if the outlier is on the end of the data set

With an even number of values, the median is the average of the two middle numbers

With an odd number of values, the median is the middle number

This type of question tests your understanding of how outliers affect measures of central tendency (mean and median). Remember that:

  • Mean is affected by all values, including outliers
  • Median is more resistant to outliers, especially those at the ends of the data set

When dealing with questions about outliers and their impact on statistical measures, follow these steps:

Identify the outlier:
Look for a value that's significantly different from the others. In this case, 6 is the outlier as it's much smaller than the rest.
Mentally remove the outlier:
Visualize the dataset without the outlier: 23, 25, 27, 27, 29, 31, 36

Consider how this affects each statistical measure:

Range: Will the minimum or maximum change?
Mean: Will removing a very low or high value increase or decrease the average?
Median: Remember, the median only changes if you remove a middle value or if the number of values changes from odd to even (or vice versa).

Eliminate incorrect options:
Rule out answers that contradict your analysis.
Double-check your reasoning:
Make sure your conclusion aligns with the correct option.

Remember, outliers often have a significant impact on the mean and range, but less impact on the median, especially in larger datasets.
This systematic approach will help you tackle similar questions efficiently and accurately.


Master Every TEAS Math Challenge

• Conquer Numbers & Operations with crystal-clear examples
• Demolish Algebra problems using proven shortcuts
• Ace Measurements & Data without breaking a sweat

Begin your TEAS test practice now with our most comprehensive preparation pack, the ATI TEAS Premium Pack.


What Is the ATI TEAS Math Test?

The ATI TEAS Math is a section that is found inside the ATI TEAS exam. It is comprised of the following topics: 

  • Numbers and Algebra (18 items) 
  • Measurement & Data (16 items) 
  • Additional 4 pretest items are included that do not count for your final score 

You will have 54 minutes to answer the 38 items on the Math section. The use of a calculator in this section is permitted. 

We recommend you use our study guide to ensure you cover all sub-topics. You will be given here a few sample questions from each domain, but notice that each domain has the following sub-topics: 

  • Numbers and Algebra: order of operations, place value, number order, rounding, fractions, decimals, percentages, constant and variables, equations and inequalities, and problem solving.  
  • Measurement and Data: US standard system of measurement, metric system of measurement, converting between measurements, geometric/physical quantities, reading data, variable relationships, and statistics terms.  

 

ATI TEAS Math FAQ's

The TEAS 7 Math Test assesses your proficiency in two main areas:Numbers and Algebra: This includes topics such as arithmetic operations, fractions, decimals, percentages, and algebraic equations. Measurement and Data: This covers geometry (area, perimeter, volume), data interpretation (graphs, charts, tables), and unit conversions.


The TEAS 7 Math Test consists of 34 scored questions and 4 unscored pretest items, making a total of 38 questions. You have 57 minutes to answer the questions.


No, you should not bring a calculator to the TEAS test. A calculator will be provided for you. If you are taking the online version, a drop-down calculator is built into the exam. For the paper-pencil version, the proctor will provide a calculator.