The CLEP College Algebra exam is one of the most popular College-Level Examination Program tests taken in the United States. Passing it can earn you up to 3 semester credits at hundreds of colleges and universities — without paying for or sitting through a full semester of coursework. If you have strong algebra skills or are willing to invest a few weeks of focused preparation, this exam offers real value.
This guide covers exactly what is on the CLEP College Algebra exam, the format and scoring, and a practical preparation plan.
ViewMath is not affiliated with or endorsed by the College Board. Always verify the most current exam specifications at clep.collegeboard.org/clep-exams/college-algebra.
CLEP College Algebra: Exam Format
According to the College Board, the CLEP College Algebra exam has the following structure:
- Number of questions: Approximately 60 (some are unscored pretest questions)
- Time allowed: 90 minutes
- Calculator: A scientific (nongraphing) calculator — the TI-30XS MultiView — is available through the exam software. You do not bring your own calculator.
- Score scale: 20–80
- ACE-recommended credit-granting score: 50 (equivalent to a grade of C in College Algebra)
- Credit awarded: 3 semester hours (check with your institution — each college sets its own policy)
- Cost: $97 (as of 2025–2026; always check the current fee at collegeboard.org)
About half the questions test routine, straightforward skills; the other half test nonroutine problem-solving that requires understanding and applying concepts in context.
CLEP College Algebra: Content Domains
1. Functions and Their Properties (30%)
This is the largest and most important domain on the exam. Expect questions on:
- Defining functions using symbolic, numerical, graphical, and verbal descriptions
- Finding domain and range
- Evaluating functions and performing operations on functions (sum, difference, product, quotient, composition)
- Graphing functions: identifying x-intercepts, y-intercepts, and symmetry
- Transformations: horizontal and vertical shifts, reflections, stretches, and compressions
- Finding and interpreting inverse functions
Function types tested include: linear, polynomial (degree ≤ 5), rational, absolute value, power, exponential, logarithmic, and piecewise-defined.
Sample question: If f(x) = 3x − 1 and g(x) = x², what is (g ∘ f)(2)?
Solution: f(2) = 3(2) − 1 = 5. Then g(5) = 5² = 25. Answer: 25.
2. Algebraic Operations (25%)
This domain covers symbolic manipulation skills:
- Operations with integer and rational exponents (e.g., simplifying x³ · x⁻², or (2x²y)³)
- Factoring polynomials: GCF, trinomials, difference of squares, sum/difference of cubes
- Expanding polynomials and using the distributive property
- Operations with algebraic fractions (rational expressions): simplifying, multiplying, dividing, adding, subtracting
- Absolute value expressions
- Properties of logarithms: product rule, quotient rule, power rule, and change of base
Sample question: Simplify: log₂(8x³) using logarithm properties.
Solution: log₂(8x³) = log₂(8) + log₂(x³) = 3 + 3log₂(x). Answer: 3 + 3log₂(x).
3. Equations and Inequalities (25%)
This domain requires solving a wide range of equations and inequalities:
- Linear equations and inequalities in one variable
- Quadratic equations: by factoring, completing the square, and the quadratic formula
- Absolute value equations and inequalities
- Systems of two equations in two variables (substitution and elimination)
- Exponential equations (using common bases or logarithms)
- Logarithmic equations
Sample question: Solve: 2|x − 3| = 10.
Solution: |x − 3| = 5, so x − 3 = 5 or x − 3 = −5. Therefore x = 8 or x = −2. Answer: x = 8 or x = −2.
4. Number Systems and Operations (20%)
This domain covers:
- Properties of real numbers (commutative, associative, distributive, identity, inverse)
- Complex numbers: adding, subtracting, multiplying, dividing, and computing the modulus
- Factorials: notation, computation, and simplification of factorial expressions
- The Binomial Theorem: expanding (a + b)ⁿ using Pascal’s triangle or the binomial coefficient formula
Sample question: What is (3 + 2i)(1 − i)?
Solution: 3(1) + 3(−i) + 2i(1) + 2i(−i) = 3 − 3i + 2i − 2i². Since i² = −1: 3 − i − 2(−1) = 3 − i + 2 = 5 − i. Answer: 5 − i.
How the CLEP Exam Is Scored
Your raw score (number of correct answers) is converted to a scaled score between 20 and 80. There is no penalty for wrong answers, so you should answer every question — never leave a question blank. The ACE credit recommendation threshold is a scaled score of 50, but individual colleges may set higher or lower score requirements. Always check with your specific institution before testing.
How Long Should I Study for the CLEP College Algebra Exam?
The right preparation time depends on your current algebra background:
- Strong algebra background (took Algebra 2 or Precalculus recently): 2–3 weeks of focused review and practice testing is typically sufficient.
- Some algebra background (took Algebra 1 or Algebra 2 more than 2 years ago): 4–6 weeks is realistic, spending 1–2 hours per day reviewing concepts before shifting to practice tests.
- Limited algebra background: 8–12 weeks. Start with Algebra 1 skills, then Algebra 2/College Algebra concepts, then CLEP-style practice tests.
CLEP College Algebra Prep Plan: 4 Weeks
Week 1: Functions
Since Functions is 30% of the exam, start here. Cover function notation, domain and range, function composition, and transformations. Practice graphing basic function families without a calculator first, then use the TI-30XS to check and explore. Goal: evaluate any function, compose two functions, find the inverse of a simple function.
Week 2: Algebraic Operations
Review exponent rules, factoring techniques, and operations with rational expressions. These skills appear in roughly one in four exam questions. Spend two full sessions on logarithm properties — they appear in both this domain and in Equations.
Week 3: Equations, Inequalities, and Number Systems
Cover all equation types: linear, quadratic (all three solution methods), absolute value, and exponential/logarithmic. Work on systems of equations. Then cover complex numbers and the Binomial Theorem. End the week with a full-length 60-question practice test.
Week 4: Full-Length Practice and Targeted Review
Take two full-length timed practice tests (90 minutes each). Review every error. If Functions is still weak, return to graphing transformations and inverse functions. Use the final 2–3 days for light review, re-testing any problem types that tripped you up.
Key Test-Day Tips
- Use the built-in calculator for numerical checks, but don’t over-rely on it — algebraic manipulation is faster by hand for most CLEP problems.
- Answer every question. There is no penalty for guessing.
- For function problems, read carefully whether the question asks for f(g(x)) or g(f(x)) — composition order matters.
- For systems of equations, check your solution in both original equations before selecting your answer.
ViewMath CLEP College Algebra Resources
ViewMath offers algebra practice test collections, study guides, and workbooks aligned to the skill areas tested on the CLEP College Algebra exam. Browse the full collection in the sidebar below.
ViewMath is an independent publisher. Our materials are not official CLEP materials and are not affiliated with the College Board.
