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writing

Why take our full-length PERT Writing Practice Test?

If you're getting ready for the PERT writing test, there's no better way to prepare than by practicing with a full-length test that mirrors the real thing.

Real testing environment

Our full-length PERT writing practice test is designed with 30 carefully crafted questions and a 60-minute time limit, just like the official PERT exam. You’ll get the same pressure, time management challenge, and focus level as the real test. This helps you build stamina and confidence before test day.

Instant results with explanations

Get your score immediately after finishing the test. Plus, each question comes with a clear explanation, so you’ll understand why an answer is correct and learn from any mistakes right away. It’s a fast and effective way to improve with every try.

100% Free – Unlimited retakes

Worried about hidden fees or limited access? Don’t be. With our full-length PERT writing practice test, you get full, unlimited access at absolutely no cost. Take the test once, or take it ten times, it’s entirely up to you.

Topics covered in the full-length PERT Math Practice Test

Our full-length PERT Math practice test covers all major content areas assessed on the real PERT Math exam, ensuring you’re fully prepared from the basics to more advanced topics:
  • Equations: Solve a variety of linear equations, including those requiring simplification and balancing techniques.
  • Evaluating algebraic expressions: Practice substituting values and simplifying expressions to strengthen algebraic reasoning.
  • Polynomials: Work with polynomials through operations like addition, subtraction, multiplication, and factoring.
  • Dividing by monomials and binomials: Learn to divide polynomials using monomial and binomial divisors – an important algebraic skill.
  • Applying standard concepts or algorithms: Use established math principles and formulas to solve common types of problems accurately and efficiently.
  • Coordinate planes: Understand graphing basics, interpret coordinate points, and visualize algebraic relationships.
  • Simultaneous linear equations in two variables: Solve systems of equations using methods like substitution and elimination, and interpret their meaning graphically.