It is important to score high on your TEAS exam in order to get into your Nursing school of choice. Use our free TEAS study guide to help you prepare. We provide free TEAS practice questions, an overview of the exam, and a detailed TEAS Math Study Guide. More study resources are coming soon.
Best TEAS Study Guides
TEAS Review Manual, V5 from ATI
Rating:
Test-Guide's Perspective: Even though there are newer versions available, this review book from the developers of the TEAS exam (ATI) is still the best available. It provides thorough coverage of the reading, math, science, and English language sections of the exam. Includes hundreds of practice questions written in the style of the TEAS exam and every question has a rationale/explanation.
Free TEAS Practice Questions
Use these practice questions to help you study for your upcoming TEAS exam.
TEAS Mathematics - Note: The Math Tests are randomized, so please take the test multiple times.
TEAS Math Practice Test Pool 1
TEAS Math Practice Test Pool 2
TEAS Science- Note: The Science Tests are randomized, so please take the test multiple times.
TEAS English and Language Usage - Note: The English Tests are randomized, so please take the test multiple times.
TEAS English Practice Test Pool 1
TEAS English Practice Test Pool 2
TEAS Reading Practice Tests
TEAS Reading Practice Test 1
TEAS Reading Practice Test 2
TEAS Reading Practice Test 3
TEAS Reading Practice Test 4
TEAS Reading Practice Test 5
TEAS Test Content Details
The ATI TEAS Exam became available in September 2016. Students are given 209 minutes to complete 170 questions, of which 150 questions will be used to calculate your score. The ATI TEAS exam is broken down into four content areas: reading, math, science and English. The details of these sections are show below.
TEAS Reading
53 Questions. 64 minutes to complete.
- Key Ideas and Details: 26 questions
- Craft and Structure: 15 questions
- Integration of Knowledge and Ideas: 12 questions
TEAS Math
36 Questions. 54 minutes to complete.
- Number and Algebra: 26 questions
- Measurement and Data: 10 questions
TEAS Science
53 Questions. 63 minutes to complete
- Human Anatomy and Physiology: 36 questions
- Life and Physical Sciences: 9 questions
- Scientific Reasoning: 8 questions
TEAS English
28 Questions. 28 minutes to complete.
- Conventions of Standard English: 11 questions
- Knowledge of Language: 10 questions
- Vocabulary Acquisition: 7 questions
TEAS Study Tips
TEAS Math
Order of Operations
Perform math operations in the following order:
- Parentheses
- Exponents
- Multiplication and Division (left to right)
- Addition and Subtraction (left to right)
Use the phrase “Please Excuse My Dear Aunt Sally” to remember the order.
Example:
12 – (5 x 4 – 4 x 2) / 3 + (3 – 1) x 5 = ?
Answer:
= 12 – (20 – 8) / 3 + (2) x 5 First do the parentheses. Within the first parentheses do the multiplication first
= 12 – (12) / 3 + 2 x 5 Next, simplify the first parentheses
= 12 – 4 + 10 Then do the division and multiplication (work left to right!)
= 18 Finally, do the subtraction and addition (work left to right)
Whole Numbers
Place Value
Our number system is based on the place value system and powers of 10. The number 7,147,689,213 can be depicted as:
Billions | Hundred millions | Ten millions | Millions | Hundred thousands | Ten thousands | Thousands | Hundreds | Tens | Ones | |
1,000,000,000 | 100,000,000 | 10,000,000 | 1,000,000 | 100,000 | 10,000 | 1,000 | 100 | 10 | 1 | |
Powers of 10 | 10^{9} | 10^{8} | 10^{7} | 10^{6} | 10^{5} | 10^{4} | 10^{3} | 10^{2} | 10^{1} | 10^{0} |
Number | 7 | 1 | 4 | 7 | 6 | 8 | 9 | 2 | 1 | 3 |
The number 7,147,689,213 can also be spoken as: 7 billion, one hundred forty-seven million, six hundred eighty nine thousand, two hundred thirteen.
Rounding/Estimation
You may be asked to round a number to a certain place value (e.g., “Round 2,518 to the nearest hundred”). To round a number to the nearest place value, look at the number to the right of place – if it is 5 or higher then round the number up, otherwise keep the number the same. Replace all the other numbers to the right with 0s.
Example 1: Round 3,157,213 to the nearest hundred thousand.
Answer 1: The hundred thousand place is 3,157,213. The number to the right is 5, therefore the answer is 3,200,000
Example 2: Estimate the quotient of 872 ÷ 321 by rounding to the nearest hundred.
Answer 2: 872 rounds to 900. 321 rounds to 300. Thus, an estimate of 872 ÷ 321 is 900 ÷ 300 = 3.
Decimals
Place Value
Like whole numbers, decimals can be represented in the place value system. The decimal 213.5764 can be depicted as:
Hundreds | Tens | Ones | Decimal Point | Tenths | Hundredths | Thousandths | Ten Thousandths |
2 | 1 | 3 | . | 5 | 7 | 6 | 4 |
Rounding Decimals
Rounding decimals is very similar to rounding whole numbers. Simply identify the number to the right of the place you are rounding to. If the number is 5 or higher, round the number up and drop all the numbers to the right.
Example: Round 712.65489 to the nearest thousandth.
Answer: 712.655 The thousandth place is the third number to the right of the decimal “4” (712.65489). The number to the right of the thousandth place, 8, is greater than 5 so you round up and remove all of the numbers to the right.
Comparing Decimals
You will be asked to compare decimals to see which is greater/lesser. To compare decimals, you should align the decimal points and add zeros to make the decimals go to the same place value.
Example: Put the following decimals in order from smallest to largest: 0.45, 0.438, 0.4452
Answer: 0.438, 0.4452, 0.45
Align the decimals and add zeros to make the comparison.
0.4500
0.4380
0.4452
Fractions
Types of Fractions
Fractions can come in three types:
- Proper Fractions – where the numerator (top number) is smaller than the denominator (bottom number). Examples: 3/10, 4/6, 5/7.
- Improper Fractions – where the numerator is greater than the denominator. Examples: 10/3, 7/5, 3/2.
- Mixed Numbers – is a whole number with a fraction. Examples: 5 ½, 6 ¾.
Converting Fraction Types
To solve problems, you may be required to convert mixed numbers to improper fractions. The following example show you how to:
Example: Convert 6 ¾ to an improper fraction.
Answer: First multiply the whole number by the denominator (bottom number): 6 x 4 = 23
Then add the numerator: 23 + 3 = 26. Then express the answer as an improper fraction: 26/4.
Least Common Denominator (LCD)
To add or subtract fractions, you sometimes need to find the Least Common Denominator which is the smallest number that can be divided evenly by all denominators in the problem.
Example: What is the Least Common Denominator of 1/3 and 2/8?
Answer: 24. 24 is the smallest number that both 3 and 8 go into evenly. Sometimes, the easiest way to find the LCD is to simply multiply the denominators (e.g., 3 x 8 = 24), but sometimes this just yields a common denominator, not the least (smallest). If you need help finding a LCD, see the article at: http://www.wikihow.com/Find-the-Least-Common-Denominator
Adding or Subtracting Fractions
If a set of fractions has the same denominator, you can simply add (or subtract) the numerators and keep the denominator.
Examples:
2/7 + 3/7 = 5/7
7/9 – 5/9 = 2/9
If the fractions have different denominators, then you need to find the Least Common Denominator first and convert all of the fractions to have the same (LCD) denominator.
Example: 2/3 + 3/4 + 5/6 = ?
Answer: 2 ¼
First, find the LCD of the denominators 3, 4, and 6. 12 is the smallest number that 3, 4 and 6 go into so that is the LCD.
Second, convert all fractions to use the LCD:
2/3 = 8/12
3/4 = 9/12
5/6 = 10/12.
Then, add the “equivalent” fractions: 8/12 + 9/12 + 10+/12 = (8+9+10)/12 = 27/12
Finally, express the fraction 27/12 in simplest terms:
12 goes into 27 2 times with a remainder of 3, therefore 27/12 = 2 3/12. 3/12 can be simplified by dividing both numerator and denominator by 3, yielding 3/12 = 1/4. So, 27/12 = 2 ¼.
Multiplying Fractions
To multiply fractions, follow the following three steps:
- Write all numbers in fraction form
- Multiply the numerators, then multiply the denominators
- Write the fraction in simplified form.
Example: What is 2/3 x 3 ½ x 1/6?
Answer: First step, write all numbers in fraction form: 2/3 x 7/2 x 1/6 (converted 3 ½ to 7/2)
Second step, multiply numerators: 2 x 7 x 1 = 14 and denominators: 3 x 2 x 6 = 36 => 14/36
Final step, write in simplified form. Both 14 and 36 can be divided by 2, so 14/36 = 7/18 in simplified form.
Dividing Fractions
To divide fractions, follow the following four steps:
- Write all numbers in fraction form
- Invert the second fraction and change division sign to multiplication
- Multiply the numerators, then multiply the denominators
- Write the fraction in simplified form.
Example: ½ ÷ 1 ¾ = ?
Answer: Step one, write all numbers in fraction form: 1/2 ÷ 7/4
Step two, invert 2nd number and change to multiplication: 1/2 x 4/7
Step three, multiply numerators and denominators: (1 x 4) / (2 x 7) = 4/14
Step four, simplify: 4/14 = 2/7
Ordering Numbers
You will likely be given some questions asking you to order four given numbers in a given order. The easiest way to do this is to convert all of the numbers to decimal numbers. Make sure to pay attention to the order that was requested (i.e, least to greatest or greatest to least).
Example: Place the following numbers in order from least to greatest: 3/7, 1/2, 1 1/8, and .363
Answer:
3/7 = .429
1/2 = 0.5
1 1/8 = 1.125
.363 is already in decimal form. The answer then is:
.363, 3/7, 1/2 and 1 1/8
Percents
To convert a percentage to a decimal, move the decimal point two places to the left
Example: 34% = 0.34
To convert a decimal to a percentage, move the decimal point two places to the right
Example: 0.67 = 67%
To convert a percentage to a fraction, divide by 100
Example: 40% = 40/100 or 2/5
To convert a fraction to a percentage, multiply by 100
Example: 3/5 x 100/1 = 300/5 or 60%
More Examples:
What is 25% of 80?
Answer: 20. Remember: The word of means multiply. Using decimals: .25 x 80 = 20. Using fractions: ¼ x 80 = 20.
18 is what percent of 90?
Answer: 20%. 18/90 = 2/10 = 0.2 = 20%
Calculating Percent Increase or Decrease
You will likely see some questions asking you to calculate a percent increase or decrease. The formula is as follows:
Percent Increase (or decrease) = Amount of Increase (or decrease) / Original Amount
Examples:
Example 1: A suit is marked down from $400 to $350. What is the percent decrease?
Answer 1: 12.5% Percent decrease = decrease/original amount = (400-350)/400 = 50/400 = 0.125 = 12.5%
Example 2: A house has appreciated in value from $200,000 to $245,000. What is the percent increase in the value of the house?
Answer 2: 22.5% Percent increase = increase/original amount = (245,000-200,000)/200,000 = 45,000/200,000 = 0.225 = 22.5%
Integers and Rational Numbers
Absolute Values
An absolute value of a number represents how far a number is away from zero – it is depicted by the symbol |x| or sometimes as abs(x). You can think of absolute values as ignoring the negative signs of a number.
Examples:
|5| = 5
|-4| = 4
|8-2| = 6
|2-8| = 6
-|8-3| = 5
Measurements
Metric to English Conversions
You will be asked to convert from English to Metric and vice-versa. You will not need to know the conversion factors/formulas – you will be given those. The key to these problems is to make sure you have the units “cancel out” when multiplying by the conversion factor, as in the following examples.
Examples:
Example 1: There are 2.5 centimeters in an inch. How many inches are 10 centimeters?
Answer: 10 centimeters x (1 inch/2.5 centimeters) = 4 inches (the centimeters unit cancels out – leaving inches as the unit)
Example 2: There are 2.2 lb in 1 kg. How many kg are in 1 lb?
Answer: 1 lb x (1 kg/2.2 lb) = 0.45 kg
Graphs/Charts
On the test, you may be asked when you should use a particular type of graph. The main types of graphs are:
Line graphs
Line graphs are typically used to depict changes in data over time. The horizontal x-axis shows time units and the vertical y-axis shows the data being measured.
Bar graphs
Bar graphs can be used to compare different times, track changes over time or compare different quantities.
Pie charts/Circle Graphs
Circle graphs (or pie charts) are used to show proportions (percentages) of a whole.
Algebra
Algebraic Equations
You will be asked to solve basic algebraic equations. In an algebraic equation, you will be asked to solve for a variable (x, for example). The keys to solving algebraic equations are:
Get what you are solving for (the variables) on one side of the = sign, and everything else on the other side
You need to keep the equation in balance (around the = sign), meaning that everything you do on one side of the = sign, you need to do the same thing on the other side.
Examples:
Example 1: x + 4 = 12. Solve for x.
Answer: Get the variable x on one side, by subtracting 4 from both sides of the equation.
x + 4 -4 = 12 – 4
x = 8
Example 2: 3x + 6 = 21
Answer: 3x + 6 – 6 = 21 – 6 Subtract 6 from both sides to isolate the variables on one side.
3x = 15
3x / 3 = 15 / 3 Divide both sides by 3 to get the variable x by itself
X = 5
FOIL Method
You may be asked to multiply two binomials together, like:
(a + b)(c + d) = ?
The easiest way to do this is to use the FOIL method, which is an acronym for First, Outer, Inner, Last – representing the terms of the binomials to multiply
(a + b)(c + d) = ac + ad + bc + bd => ac – First. ad – Outer. bc – Inner. bd – Last.
Example:
(x + 1)(2x – 5) = (x)(2x) + (x)(-5) + (1)(2x) + (1)(-5)
= 2x^{2} – 5x + 2x – 5
= 2x^{2} -3x – 5
Geometry
Areas and Perimeters
You may be asked to find the area or perimeter of a figure.
Area – The area of a figure is the amount of space within the shape’s boundaries.
Perimeter – The perimeter of a figure is the distance around the shape’s boundaries.
Example:
Find the perimeter of the figure below:
Answer: 24 + 7 + 25 = 56 which represents the distance around the shape.
Word Problems
There will be several word problems on your test. The key to solving word problems is to break the problem down into smaller problems and solve separately. Oftentimes it helps to work the problem backwards.
The following word problem types will be on your test:
Take home pay problems
Maddie is a nurse and she works 50 hours a week. Maddie gets paid $40/hour for regular time (first 40 hours) and $60/hour for overtime. The following deductions are taken from her paycheck:
- Federal Taxes: $550
- State Taxes: $132
- City Taxes: $44
- Medicare Tax: $165
- Health Insurance: $150
- 401k contribution: $88
What is her take home pay?
Answer:
First, calculate her gross pay (pay before deductions). Maddie gets paid $40/hour for the first 40 hours and $60/hour for the 10 overtime hours.
Gross Pay = $40/hour x 40 hours + $60/hour x 10 hours = $1600 + $600 = $2200
Then calculate her total deductions.
Total Deductions = Taxes + Health Insurance + 401k
= $550 + $132 + $44 + $165 + $150 + $88
= $1129
Finally, calculate her take home pay
Take home pay = gross pay – total deductions
Take home pay = $2200 - $1129 = $1071
Event cost problems
The cost of tickets for a play are $10 for adults and $5 for children. 150 total tickets were sold, of which 100 were adult tickets. What was the total amount of ticket sales for the play?
Answer:
If 150 tickets were sold and 100 of those were adults, then the remaining 50 tickets (150 – 100) must be children tickets.
Total ticket sales = # adult tickets x adult ticket price + # children tickets x child ticket price
= 100 x $10 + 50 x $5
= $1,000 + $250
=$1,250
Work rate problems
You may be given a work rate problem such as two people working together to paint a room. To solve these problems, it is best to memorize the work rate formula shown below:
Total Time = T (usually the unknown variable)
A = Work Rate of Person 1
B = Work Rate of Person 2
Work Rate Formula = T/A + T/B = 1
Example:
It takes Mark 12 hours to paint a room by himself. It takes Abby 8 hours to paint the same room by herself. How long will it take to paint the room together?
Answer:
(T/A + T/B) = 1
(T/12 + T/8) = 1
Multiply both sides of the equation by the lowest common denominator (24 is the LCD of 8 and 12) to simplify the formula.
24 (T/12 + T/8) = 24 x 1
2T + 3T = 24
5T = 24
T = 24/5 = 4.8 hours
Other Topics
Roman Numerals
You will have one Roman Numeral question on your exam.
The basic Roman Numerals are:
- I = 1
- V = 5
- X = 10
- L = 50
- C = 100
- D = 500
- M = 1000
To form numbers you can combine symbols as follows:
Symbols after larger symbols mean addition:
Example: XI = X + I = 10 + 1 = 11
Symbols before larger symbols mean subtraction:
Example: IV = V - I = 5 – 1 = 4
Basic combinations look like this:
1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
I | II | III | IV | V | VI | VII | VIII | IX |
10 | 20 | 30 | 40 | 50 | 60 | 70 | 80 | 90 |
X | XX | XXX | XL | L | LX | LXX | LXXX | IC |
100 | 200 | 300 | 400 | 500 | 600 | 700 | 800 | 900 |
C | CC | CCC | CD | D | DC | DCC | DCCC | CM |
Example:
Convert 1976 to Roman Numerals
Answer: Break 1976 into 1000 + 900 + 70 + 6
1000 = M
900 = CM
70 = LXX
6 = VI
Therefore, 1976 = MCMLXXVI
TEAS Reading
coming soon!
TEAS Science
coming soon!
TEAS English and Language Usage
coming soon!