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✓ Free interactive quiz · Mathematics

Percentage Quiz with Answers

Practise percentages, discounts and reverse calculations, then check every answer with a worked explanation. Choose your level, see the correct answer, and take your time.

5–10 questionsInstant feedbackWorks on mobileNo login required

Ready to test yourself?

Choose a focused 5-question round or try 10 mixed questions from all levels. You can repeat the quiz and improve your personal best.

Choose practice level

Scoring and personal best are saved in this browser only.

How to use the Percentage Quiz

Choose a level and start the round. Select one of four answers and choose Check answer. Read the explanation to understand the method before going to the next question. After finishing, review your mistakes and retake the quiz.

For numerical work, open our free Add or Subtract Percentage Calculator and test your own numbers.

Frequently asked questions

How does the percentage quiz work?

Choose a practice level, answer the multiple-choice questions and check the explanation after each answer. Your best score stays on this device.

Can I practise discounts and percentage increases?

Yes. Questions cover percentage basics, discount prices, tax, increases, decreases and reverse percentages.

More free practice

Explore the math and accounting games for puzzle-style learning, or choose another math, calculator or accounting quiz. These quizzes have original, self-contained questions with explanations and do not require an account.

Learn percentage questions before taking the quiz

A percentage describes a quantity out of 100. To find 12% of 250, calculate 250 × 12 ÷ 100 = 30. A multiple-choice option of 12 or 25 might reflect confusing the rate with the amount, so always check the units in the question.

For a 20% discount on 80, first calculate the discount: 80 × 0.20 = 16. Subtract it from the original price to get a final price of 64. For a percentage increase, add the calculated change instead. A decrease followed by the same percentage increase does not generally return to the original value because the starting amounts differ.

Reverse percentages work backward from a final amount. If an amount rose by 15% to become 230, the original amount was 230 ÷ 1.15 = 200. Do not simply subtract 15% of the final amount: that percentage is being applied to a different base.

During the quiz, read whether the question asks for the percentage, the change, the final amount or the original amount. After each round, use the Add or Subtract Percentage Calculator to check your own examples, or open the Percentage Calculator for other percentage relationships.