Step-by-Step ATI TEAS 7 Math Program with Free Practice Sheets

Preparing for the ATI TEAS 7 exam can be an overwhelming experience for many aspiring nursing students. Among the four sections of the test—Reading, Science, English and Language Usage, and Math—the Math portion tends to cause the most anxiety for test-takers. Whether you’re brushing up on fundamentals or tackling more advanced topics like algebra and data interpretation, it’s critical to approach TEAS Math preparation with a solid strategy and the right resources.

This article will walk you through everything you need to know about the ATI TEAS 7 Math section, including its structure, key content areas, question types, and how a well-designed course—like our Ultimate ATI TEAS 7 Math Course—can help you confidently prepare. You’ll also find tips on using free worksheets and formula sheets to maximize your practice and boost retention.

Understanding the Structure of the ATI TEAS 7 Math Section

The Math portion of the ATI TEAS 7 is designed to assess a student’s readiness for nursing school by evaluating their understanding of key mathematical concepts. The section contains 38 scored questions and 4 unscored pretest questions, for a total of 42. You will have 57 minutes to complete this section.

The test includes two main content areas:

Numbers and Algebra
Measurement and Data

Each area covers a range of topics from basic arithmetic and algebra to interpreting data and applying formulas. Test-takers are expected to use logical reasoning, perform calculations efficiently, and understand how to apply mathematical principles to real-life scenarios, particularly in healthcare contexts.

Why Math Matters in the ATI TEAS 7

Nursing requires a strong foundation in math. Medication dosages, IV drip rates, conversions between metric and imperial units, and interpreting charts and graphs are all daily tasks in nursing practice. The TEAS Math section is designed to ensure you have the numerical and analytical skills necessary to perform these functions safely and accurately.

Achieving a high score on the math section not only helps your overall TEAS score, but also demonstrates your readiness for the rigors of nursing school. Many competitive programs have cut-off scores or use TEAS results as part of their admissions decisions. That’s why mastering this section is so important.

Common Math Topics Covered on the TEAS 7

A key element of preparing for the TEAS 7 Math section is understanding exactly what topics are covered. Here’s a general breakdown of what to expect:

Numbers and Algebra

This section focuses on foundational math and algebraic concepts:

Operations with whole numbers, decimals, and fractions
Order of operations (PEMDAS)
Ratios and proportions
Percentages (including tax, discount, and tip problems)
Simple and compound interest
Algebraic expressions and equations
Solving one-step and multi-step equations
Word problems and translating phrases into mathematical expressions

Measurement and Data

This part of the test includes questions involving real-world applications of math:

Converting between units of measurement
Understanding and interpreting tables, charts, and graphs
Geometry basics: area, perimeter, volume
Statistical concepts such as mean, median, mode, and range
Understanding data distributions
Applying formulas to calculate dimensions and properties

How the TEAS 7 Math Is Scored

The Math section makes up roughly 22% of the total ATI TEAS score. Although not all questions count toward your final score (due to pretesting of new items), you won’t know which ones are scored and which aren’t, so treat every question as important.

Each correct answer contributes to your raw score, which is then converted into a scaled score ranging from 0 to 100. This score is then factored into your overall composite score. Depending on the nursing program, you may be required to reach a minimum score in each section or meet a certain composite threshold.

Common Challenges Test-Takers Face

Many students struggle with math anxiety or haven’t reviewed algebra or geometry in years. Some may have trouble with time management during the test, while others find difficulty understanding multi-step word problems or applying formulas correctly.

Other common difficulties include:

Misreading questions under pressure
Forgetting basic fraction, decimal, or percent rules
Not knowing when or how to apply specific math formulas
Confusing units or making calculation errors

This is where a structured, comprehensive course can make all the difference.

Introducing the Ultimate ATI TEAS 7 Math Course

We’ve designed the Ultimate ATI TEAS 7 Math Course specifically to address these challenges and help students build confidence through clear instruction, abundant practice, and progressive learning.

Our course offers:

Step-by-step video lessons on every TEAS 7 math topic
Free printable worksheets for each lesson to reinforce learning
Formula sheets that simplify review and memorization
Timed practice tests to simulate the real exam environment
Personalized pacing with no deadlines or fixed schedules

Whether you’re a beginner starting from scratch or just need a refresher, this course allows you to work at your own pace and focus on your unique areas for improvement.

How Free Worksheets Enhance Learning

One of the standout features of the Ultimate ATI TEAS 7 Math Course is the inclusion of downloadable and printable worksheets. These worksheets are not only free but also strategically designed to reinforce every concept covered in the video lessons.

Benefits of using worksheets include:

Reinforcing retention through active practice
Encouraging handwriting and manual calculation, which helps solidify learning
Offering immediate feedback through answer keys and explanations
Enabling focused review sessions on specific topics

Each worksheet includes a variety of problems: basic skill checks, real-world applications, and multi-step problems that reflect the types of questions you’ll face on the actual exam.

Formula Sheets and Cheat Sheets

In addition to worksheets, our course includes downloadable formula sheets that summarize all the essential equations and rules you need for the test. These sheets are perfect for:

Last-minute review
Memorization drills
Flashcard creation
Quick reference during practice sessions

Some of the formulas included are:

Area and perimeter of shapes
Volume formulas for solid figures
Percent change and interest formulas
Conversion factors between units
Basic algebraic identities

Having these formulas organized in one place reduces cognitive load and gives you a solid reference as you prepare.

Who Can Benefit from This Course?

This course is designed for anyone preparing to take the ATI TEAS 7 test, especially students who:

Haven’t studied math in several years
Struggle with test anxiety or math phobia
Prefer a structured, self-paced approach
Want high-quality practice materials at no cost
Need to improve scores for competitive nursing programs

Whether you’re a high school senior, a college student switching careers, or an adult returning to school, the course is flexible enough to fit your schedule and powerful enough to build the confidence you need to succeed.

Success Stories from Past Students

Thousands of students have used this course to improve their math skills and boost their TEAS scores. Here are a few examples:

Maria, who hadn’t done math since high school, raised her math score by 24 points after just three weeks of focused study.
James, who failed the TEAS on his first try, passed with flying colors after completing the course and working through all the worksheets.
Aisha, a single mom working full-time, appreciated the self-paced nature of the course and the printable materials she could use offline.

Their experiences highlight that with the right resources and dedication, anyone can master the TEAS 7 Math section.

Tips for Getting the Most Out of This Course

To maximize the benefits of the Ultimate ATI TEAS 7 Math Course, consider these strategies:

Set a consistent study schedule—30 to 60 minutes a day can make a big difference
Use worksheets actively, not passively—write out full solutions, not just answers
Review wrong answers and understand your mistakes
Use formula sheets regularly to build familiarity and reduce reliance on calculators
Simulate real test conditions by taking full-length timed practice tests

The more effort you put into practicing, the more comfortable and confident you’ll feel on test day.

We’ll take a deeper dive into intermediate and advanced topics in the ATI TEAS 7 Math curriculum. We’ll cover concepts such as algebraic expressions, linear equations, ratios and proportions, and percentage problems in detail. You’ll also get access to specialized worksheets and targeted strategies for solving more complex math problems.

Mastering Ratios, Percents, and Algebra in the ATI TEAS 7 Math Section

In Part 1, we covered the structure of the ATI TEAS 7 Math section and introduced you to the foundational elements of our comprehensive math course, including free printable worksheets and formula sheets. Now that you understand the exam format and the importance of strong math skills, it’s time to focus on the intermediate topics that frequently appear on the test.

This second part of our article series will help you confidently approach ratios, percentages, and algebra—three areas that commonly trip up TEAS test-takers. You’ll learn key concepts, formulas, strategies, and how to use the course worksheets to sharpen your skills.

Why These Intermediate Topics Matter

Understanding ratios, percentages, and algebra isn’t just essential for scoring well on the TEAS 7—it’s vital for success in nursing school and beyond. Nurses regularly calculate medication dosages, IV flow rates, and interpret patient data using these concepts. That’s why this section of the exam emphasizes them so heavily.

These topics also represent a transition point in your preparation. Once you master these, you’re well on your way to tackling more advanced content like linear equations, inequalities, and interpreting graphs, which we’ll explore in Part 3.

Let’s begin by looking closely at ratios.

Ratios and Proportions

Ratios compare two quantities, and proportions are equations that show two ratios are equal. These are essential tools for understanding relationships in patient data and medication calculations.

Key Concepts

A ratio can be written as a:b, a to b, or a/b.
A proportion is an equation: a/b = c/d.
Cross-multiplication helps solve proportions: if a/b = c/d, then a × d = b × c.

Example Problem

A nurse needs to mix a medication in a 2:5 ratio of saline to drug. If she uses 10 mL of drug, how much saline does she need?

Set up the proportion:
2/5 = x/10
Cross-multiply:
2 × 10 = 5 × x
20 = 5x
x = 4

So, 4 mL of saline is required.

Study Tips

Practice identifying part-to-part and part-to-whole ratios.
Always label your quantities (e.g., mL, mg, patients).
Use ratio tables and worksheets to reinforce conceptual understanding.

Our course includes multiple worksheets focused on simplifying ratios, solving proportions, and applying them in word problems. These are excellent for building speed and accuracy.

Percentages and Their Applications

Percent problems are another frequent challenge on the TEAS 7. They appear in many forms—calculating discounts, tax, tips, or percent increases and decreases.

Types of Percent Problems

Finding the percent: What percent of 60 is 15?
Formula: part/whole × 100 = percent → 15/60 × 100 = 25%

Finding the part: What is 30% of 90?
Formula: percent × whole = part → 0.30 × 90 = 27

Finding the whole: 25 is 20% of what number?
Formula: part/percent = whole → 25/0.20 = 125

Real-Life Application

You’re calculating a 15% tip on a $42.50 restaurant bill.
0.15 × 42.50 = $6.38

Percent Increase and Decrease

Formula:
Percent change = (New – Original) / Original × 100

Example: A medication’s cost went from $80 to $100.
(100 – 80) / 80 × 100 = 25% increase

These problems often appear as word problems on the TEAS, so practicing reading comprehension is key.

Simple Interest Formula

Simple interest is another common type of percentage problem:
I = P × R × T
Where:

I = Interest
P = Principal
R = Annual interest rate (decimal)
T = Time in years

Example: A $1,200 loan at 6% interest for 3 years:
I = 1200 × 0.06 × 3 = $216

Free Worksheet Practice

Our TEAS Math Course provides downloadable worksheets with dozens of percent-based problems including:

Sales tax, tip, and discount scenarios
Markups and markdowns
Interest calculations
Word problems with mixed formats

These worksheets include answer keys and step-by-step solutions for review.

Algebra Made Easy

Algebra can intimidate many students, but it becomes manageable with the right approach and consistent practice. The ATI TEAS 7 includes a variety of algebra questions, from evaluating expressions to solving equations.

Simplifying Algebraic Expressions

This involves combining like terms and applying properties such as:

Distributive property: a(b + c) = ab + ac
Combining like terms: 2x + 5x = 7x

Example:
Simplify: 3(x + 4) + 2x
= 3x + 12 + 2x = 5x + 12

Solving One-Step and Multi-Step Equations

These are equations where you isolate the variable by reversing operations:

One-Step Example:
x + 4 = 10 → x = 10 – 4 = 6

Multi-Step Example:
3x + 5 = 2x + 11
Subtract 2x from both sides: x + 5 = 11
Subtract 5: x = 6

Be sure to check your solution by plugging it back into the original equation.

Translating Word Problems into Algebraic Equations

“Three times a number increased by 4 is equal to 19.”

Let x = the number
3x + 4 = 19
Solve: 3x = 15 → x = 5

Evaluating Expressions with Variables

Substitute values for variables and compute:

Evaluate 3x – 2 when x = 4:
3(4) – 2 = 12 – 2 = 10

The TEAS 7 often includes problems where you evaluate expressions with one or two variables. These are easily mastered through consistent worksheet practice.

Strategies for Tackling Word Problems

One of the most challenging parts of the TEAS Math section is word problems. They require reading comprehension and logical application of math skills.

Tips for Solving Word Problems:

Read carefully and underline key terms.

Identify what’s being asked.

Assign variables to unknown quantities.

Write an equation or proportion that matches the situation.

Solve step-by-step and check your work.

Common Keywords:

Sum, total, increased by, more than = addition
Difference, less than, decreased by = subtraction
Product of, times = multiplication
Divided by, ratio of = division

Our course worksheets include dozens of TEAS-style word problems organized by difficulty level, so you can gradually build confidence and skill.

Time-Saving Techniques for Test Day

The TEAS 7 Math section gives you less than 1.5 minutes per question. Efficiency is key.

Top time-saving tips:

Memorize common percent-to-decimal conversions (e.g., 25% = 0.25)
Eliminate obviously incorrect multiple-choice answers
Use estimation when exact answers aren’t required
Practice mental math for basic operations
Use your scratch paper for organizing complex problems

With enough practice using the course worksheets and timed mini-quizzes, your speed and accuracy will naturally improve.

How to Use the Course and Worksheets Effectively

Our Ultimate ATI TEAS 7 Math Course is designed to let you focus on what matters most. Here’s how to structure your study plan around intermediate topics:

Start with the lesson videos for each concept (ratios, percents, algebra).

Download and complete the worksheets associated with the topic.

Check your answers using provided keys and walk-through solutions.

Re-watch any video explanations where you made errors.

Take a mini-quiz on that topic to confirm mastery.

Repeat this process until you can answer similar problems quickly and confidently. Then, move on to timed practice sections.

Real-Life Success Stories

These intermediate topics have transformed scores for many students:

Denise, a community college student, struggled with percentages. After two weeks of focused practice using our percent worksheets, her practice test score jumped by 12 points.
Carlos, a former warehouse worker returning to school, found algebra intimidating. But breaking it into small chunks with our videos and exercises helped him conquer it—and he passed the TEAS on his first attempt.
Rina, who works part-time and has kids at home, appreciated the flexibility of printable worksheets she could use offline while waiting at appointments or during her lunch break.

You don’t need to be a math whiz to succeed—you just need the right approach and consistent effort.

What’s Next in Your Study Journey

Now that you’ve built a solid foundation in ratios, percentages, and algebra, you’re ready for more advanced concepts., we’ll dive into:

Solving systems of equations
Graphing linear equations and inequalities
Working with exponents and radicals
Geometry and measurement
Data analysis and probability

We’ll continue to offer free worksheets, formula reviews, and practice quizzes to keep you on track.

Mastering Advanced Topics for the ATI TEAS 7 Math Test

You’ve built a solid math foundation in Parts 1 and 2 of this series by learning basic arithmetic, ratios, percentages, and introductory algebra. Now it’s time to take the final step in your preparation journey for the ATI TEAS 7 Math test—mastering the advanced topics that appear on the exam.

In this final part of the series, we’ll focus on the concepts that require a deeper level of understanding: systems of equations, graphing, exponents and radicals, geometry, and data interpretation. You’ll get clear explanations, real-world examples, and access to free worksheets that help solidify each concept.

Let’s begin with solving systems of equations.

Systems of Equations

A system of equations is a set of two or more equations with the same variables. You’ll typically see systems of two linear equations in two variables on the TEAS 7.

Methods to Solve

Substitution
Solve one equation for one variable and substitute it into the other.

Example:
y = 2x + 3
x + y = 12
→ x + (2x + 3) = 12
→ 3x + 3 = 12
→ x = 3, then plug in to find y = 9
Elimination
Add or subtract equations to eliminate one variable.

Example:
2x + y = 10
-2x + 3y = 6
Add both: 4y = 16 → y = 4
Then solve for x using either equation.
Graphing
Plot both equations and find the intersection point.

Worksheet Practice

Our course includes worksheets for:

Solving by substitution and elimination
Translating word problems into systems
Graphing systems on coordinate planes

These are essential for mastering both the algebraic and graphical approach, as TEAS may test both.

Graphing Linear Equations and Inequalities

Graphing is a visual skill you must understand to interpret equations, inequalities, and data trends.

Linear Equations

The slope-intercept form is most common:
y = mx + b
Where:

m = slope
b = y-intercept

Example:
y = 2x + 1 → Slope = 2, Y-intercept = (0,1)

To graph:

Start at the y-intercept
Use the slope to find a second point (rise over run)

Graphing Inequalities

Inequalities such as y < 2x + 1 are graphed similarly but with shading:

Use a dashed line for < or >
Use a solid line for ≤ or ≥
Shade above the line for > or ≥
Shade below for < or ≤

Example:
Graph y ≤ -x + 3 → Solid line, shade below.

Midpoint and Distance Formulas

Midpoint between (x₁, y₁) and (x₂, y₂):
((x₁ + x₂)/2, (y₁ + y₂)/2)
Distance:
√[(x₂ – x₁)² + (y₂ – y₁)²]

Both concepts may appear in geometry or coordinate system questions.

Free Graphing Worksheets

Our downloadable materials cover:

Finding slope from a graph or two points
Plotting equations and inequalities
Calculating midpoints and distances

Practicing these helps you prepare for visual problems you’ll encounter on the TEAS.

Exponents and Radicals

Exponents and square roots form the basis of many scientific and medical calculations. You’ll need to know the rules for simplifying and manipulating these expressions.

Rules of Exponents

Product Rule: a^m × a^n = a^(m+n)

Quotient Rule: a^m ÷ a^n = a^(m−n)

Power Rule: (a^m)^n = a^(m×n)

Zero Exponent: a^0 = 1

Negative Exponents: a^(-n) = 1 / a^n

Example:
2^3 × 2^2 = 2^5 = 32
5^-2 = 1 / 25

Scientific Notation

Used to express very large or small numbers.

3,000 = 3 × 10^3
0.004 = 4 × 10^-3

Multiply/divide using exponent rules.

Square Roots and Radicals

√x is the number that, when squared, equals x.
Simplify radicals by factoring perfect squares.

Example:
√18 = √(9 × 2) = 3√2

Practice Worksheets

We offer guided worksheets for:

Simplifying exponents and expressions
Converting to and from scientific notation
Simplifying radicals and square roots

Use them to solidify your understanding and practice TEAS-style questions.

Geometry and Measurement

Geometry questions are based on real-world measurements—shapes, volume, surface area, and the Pythagorean theorem.

Pythagorean Theorem

Applies to right triangles:
a² + b² = c²
Where c = hypotenuse

Example:
If legs are 3 and 4:
3² + 4² = 9 + 16 = 25 → c = 5

Area and Perimeter

Rectangle: Area = l × w, Perimeter = 2l + 2w
Triangle: Area = ½ × b × h
Circle: Area = πr², Circumference = 2πr

Volume and Surface Area

Rectangular Prism: Volume = l × w × h
Cube: Volume = s³
Cylinder: Volume = πr²h

Know how to apply formulas based on shape descriptions in word problems.

Angles and Triangles

Triangle angle sum = 180°
Straight angle = 180°, Right angle = 90°
Use angle properties to solve for unknowns

Free Geometry Worksheets

We’ve created printable resources that include:

Step-by-step volume/surface area problems
Practice with triangle classification and angle solving
Area/perimeter applications

These are especially useful for visual learners.

Statistics and Probability

This section tests your ability to analyze and interpret data.

Measures of Central Tendency

Mean (average): Sum ÷ Count
Median: Middle value when ordered
Mode: Most frequent value
Range: Highest − Lowest

Example:
Set: 3, 5, 5, 7, 9
Mean = 29/5 = 5.8
Median = 5
Mode = 5
Range = 9 − 3 = 6

Reading Graphs and Tables

Interpret bar graphs, pie charts, histograms
Look for trends, peaks, and outliers
Understand frequency and categories

Basic Probability

Formula:
P = Number of favorable outcomes / Total outcomes

Example:
What’s the probability of rolling a 3 on a six-sided die?
1/6 = 0.167 or 16.7%

Combinations and Permutations

Combination: Order doesn’t matter → C(n, r) = n! / [r!(n – r)!]
Permutation: Order matters → P(n, r) = n! / (n – r)!

You may get one or two of these questions on the TEAS.

Free Practice Worksheets

You’ll get access to:

Mean, median, mode practice sets
Graph interpretation and data charts
Basic and compound probability problems

These will help you quickly spot the correct answers under pressure.

Final Test-Day Tips

To finish your TEAS Math preparation strong, keep these strategies in mind:

Prioritize practice over passive review
Use worksheets to simulate real questions.

Use flashcards for formulas and rules
Especially helpful for geometry and exponent rules.

Simulate full-length practice exams
Time yourself with our 10 practice test sets.

Don’t skip the basics
Even if this is the advanced section, every point matters.

Use process of elimination
Especially for multiple-choice items you’re unsure of.

The key to test success is deliberate, consistent practice—not cramming.

Summary of What You’ve Learned

By the end of this 3-part series, you’ve worked through:

Arithmetic and fractions (Part 1)
Ratios, percents, and algebra (Part 2)
Graphing, systems, exponents, geometry, and statistics (Part 3)

You now have a comprehensive understanding of what math content the ATI TEAS 7 exam will test you on. More importantly, you’ve been introduced to a complete course and resource toolkit—video lessons, printable worksheets, practice tests, and step-by-step guides—all free to use and designed to help you succeed.

What to Do Next

Download the full worksheet packet with over 200 practice problems organized by topic.
Take a full-length practice test under timed conditions.
Review your weak spots and revisit the video lessons for those areas.
Celebrate your progress—you’re now more prepared than most TEAS test-takers.

Final Words of Encouragement

You started this journey to achieve your goals in nursing or allied health. Mastering the ATI TEAS 7 Math section is a critical step—and you’re now equipped with the best tools to make it happen.

Don’t let past struggles with math hold you back. With practice, you can improve your score, qualify for competitive programs, and launch your healthcare career.

You’ve got this.

But remember—real success doesn’t come from just reading or watching tutorials. It comes from doing the work. Consistent practice, reviewing your mistakes, and gradually building confidence are what transform math anxiety into math mastery.

Set realistic goals for yourself. Maybe it’s 30 minutes a day of focused practice. Maybe it’s one worksheet each morning and a quiz at night. Whatever pace works for you, commit to it. Small, steady progress each day will add up to major improvements in just a few weeks.

Don’t forget the importance of review. After you complete a practice test or worksheet, take the time to go over every missed question. Ask yourself: Why was my answer wrong? What was the concept being tested? How can I avoid this mistake in the future?

Lean into your resources. Use the answer explanations provided in the practice tests. Watch the solution videos included with this course. Go back and redo difficult problems until the process becomes second nature.

And if you’re stuck or feeling overwhelmed, reach out for help. Study with a friend. Join an online forum. Ask a tutor. Remember, you’re not alone in this—thousands of future nurses and health professionals are walking this path with you.

Believe in yourself. Your career, your future patients, and your dreams are worth the effort. The ATI TEAS 7 Math test is just one hurdle—and you now have the tools, the plan, and the mindset to clear it.

This is your time. Keep going, keep practicing, and keep visualizing the finish line. You’re almost there.

Let’s get you into the nursing program you’ve worked so hard for—starting with a passing score on the TEAS math section.