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ACCUPLACER Test Outline
ACCUPLACER Sample Questions
What Test-Takers are Saying
Online ACCUPLACER Prep Course
Subject Review Quizzes
Subject-Specific Practice Tests
If you need some extra practice for a specific ACCUPLACER test, click one of the tests below to get started on a subject-specific ACCUPLACER practice test.
ACCUPLACER Test Outline
Here’s a quick look at the different ACCUPLACER placement tests:
- Reading
- Writing
- Arithmetic
- Quantitative Reasoning, Algebra, and Statistics (QAS)
- Advanced Algebra and Functions
- WritePlacer®
- English Language Learners
You don’t necessarily have to take every placement test—your school or organization will tell you which tests you need to take.
Click below for a full breakdown of the ACCUPLACER:
ACUPLACER Sample Questions
Take this quick quiz to test your knowledge!
ACCUPLACER practice questions with answers and explanations:
- A student gets an 85% on a test with 20 questions. How many questions did the student solve correctly?
- 15
- 16
- 17 — Correct answer
- 18
Explanation: To get 85% of a number, multiply it by 0.85:\(0.85 \times 20= \dfrac{85}{100}\times \dfrac{20}{1}\)
This can be simplified to:\(\dfrac{17}{20}\times \dfrac{20}{1}=17\)
- On Monday, Robert mopped the floor in four hours. On Tuesday, he did it in three hours. If his average rate of mopping was \(p\) square feet per hour on Monday, what was his average rate on Tuesday?
- \(\frac{4}{3}p\) square feet per hour — Correct answer
- \(\frac{3}{4}p\) square feet per hour
- \(\frac{5}{4}p\) square feet per hour
- \(p+1\) square feet per hour
Explanation: If \(s\) is the size of the floor in square feet and \(r\) is the rate on Tuesday, then, based on the information given, \(p=\frac{s}{4}\) and \(r=\frac{s}{3}\). Using the \(p=\frac{s}{4}\) equation to solve for \(s\), we find that \(s=4p\). Substituting this value of \(s\) into the equation \(r=\frac{s}{3}\), we get \(r=\frac{4}{3}p\). - How could the following function be rewritten to identify the zeros?\(y=3x^3+3x^2-18x\)
- \(y=3x(x+3)(x-2)\) — Correct answer
- \(y=x(x-2)(x+3)\)
- \(y=3x(x-3)(x+2)\)
- \(y=(x+3)(x-2)\)
Explanation: The function can be factored to identify the zeros. First, the term \(3x\) is factored out to the front because each term contains \(3x\). Then, the quadratic is factored into \((x+3)(x-2)\). - What is the central idea of this passage?When selecting a career path, it’s important to explore the various options available. Many students entering college may shy away from a major because they don’t know much about it. For example, many students won’t opt for a career as an actuary because they aren’t exactly sure what it entails. They would be missing out on a career that is very lucrative and in high demand. Actuaries work in the insurance field and assess risks and premiums. The average salary of an actuary is often around six figures. Another career option students may avoid, due to lack of knowledge of the field, is a hospitalist. This is a physician that specializes in the care of patients in a hospital, as opposed to those seen in private practices. The average salary of a hospitalist is often in the low-to-mid range six figures. It pays to do some digging and find out more about these lesser-known career fields.
- To compare the salaries of actuaries and hospitalists.
- To encourage researching a career as an actuary.
- Lesser-known careers offer high salaries.
- To encourage researching lesser-known careers — Correct answer
Explanation: Choice D is correct. The passage begins by pointing out that it is important to explore various career options and continues with examples of careers that students may shy away from due to lack of knowledge. To support the idea that these careers should be explored, the author provides attractive details, such as high salaries, for these careers. The passage ends by stating that it pays to look into lesser-known careers. - What change should be made to the sentence below?Once an arborist identifies the tree’s specific malady, they get to work treating it as a doctor would treat a sick human being who has come down with an illness.
- No change
- Remove “a doctor would treat.”
- Remove “who has come down with an illness.” — Correct answer
- Delete both highlighted portions.
Explanation: Choice C is best, as it removes the portion of the sentence that becomes redundant after the phrase “a sick human being” is used. Choice A leaves in the redundancy of “who has come down with an illness,” Choice B removes all context for the phrase “a sick human being,” and Choice D makes the sentence read as if an arborist treats trees with the same treatment used on human beings.
What Test-Takers Are Saying
Don’t just take our word for it! See what real test-takers are saying about the ACCUPLACER:
“Be prepared to know the manipulations (algebra)—about half the questions used variables instead of numbers, so you couldn’t just plug them into the given calculator, you had to work them out by hand on scrap paper.”

Unlikely_Guidance509
“Be mindful that the denominators cannot be equal to zero in algebraic fractions, so that eliminates some of the solutions you may get!”

heywhatsgoing
“If you want to place really high, the review all of algebra and review geometry and trigonometry concepts that apply to algebra.”

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Online ACCUPLACER Test Prep Course
If you want to be fully prepared, Mometrix offers an online ACCUPLACER prep course. The course is designed to provide you with any and every resource you might want while studying. The ACCUPLACER course includes:
- 70+ Review Lessons Covering Every Topic
- Over 1,750 ACCUPLACER Practice Questions
- 550+ Digital Flashcards
- 270+ Instructional Videos
- Money-back Guarantee
- Mobile Access
The ACCUPLACER prep course is designed to help any learner get everything they need to prepare for their ACCUPLACER exam. Click below to check it out!
Subject Review Quizzes
One of the most important parts of preparing for a test is determining which topics you need to brush up on as you study.
To get started with a self-assessment of your knowledge, click on one of the topics below!
Math
- Algebra (Basic)
- Algebra (General)
- Algebra (Intermediate)
- Algebra (Advanced)
- Averages and Rounding
- Basic Operations 1
- Basic Operations 2
- Circles
- Comparisons
- Coordinate Geometry
- Decimals
- Estimation and Sequences
- Exponential and Logarithmic Functions
- Exponents
- Factoring Polynomials
- Fractions and Square Roots
- Functions
- Geometry 1
- Geometry 2
- Geometry 3
- Graphic Functions
- Graphs 1
- Graphs 2
- Linear Equations
- Math (Basic)
- Math (Intermediate)
- Math (Advanced)
- Measurement
- Order of Operations
- Percents and Ratios
- Perimeter, Area, and Volume
- Probability
- Quadratic Equations
- Quadrilaterals
- Radical Expressions
- Ratios
- Rational Expressions
- Rounding
- Simplifying Expressions
- Systems of Equations
- Triangles
- Trig Functions
- Word Problems (Basic)
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