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GCSE Percentages Mastery Worksheet

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GCSE Percentages Mastery Worksheet

Show your working for calculation questions. Give money answers in pounds and pence where needed.

Finding percentages and using multipliers

Practise finding a percentage of an amount and calculating percentage increases and decreases.

1.Calculate 17% of £260.
2.A pair of trainers is priced at £96. The price is reduced by 30% in a sale. What is the sale price?
3.A monthly travel pass costs £52. Its price rises by 8%. What is the new price?
  • £56.16
  • £60.00
  • £47.84
  • £52.08
4.A laptop loses 15% of its value each year. It is worth £8,000 now. Calculate its value after two years, assuming the percentage decrease is applied to its value each year.

Reverse percentages

Use the percentage remaining or the percentage total to work back to an original amount.

5.After a 25% reduction, a bicycle costs £450. Find its price before the reduction.
6.A runner completes a course in 40 minutes and wants to reduce that time by 12%. Which statement correctly describes the target time?
  • 40 × 1.12 = 44.8 minutes
  • 40 × 0.88 = 35.2 minutes
  • 40 × 0.12 = 4.8 minutes
  • 40 ÷ 0.88 = about 45.5 minutes
7.At a college, 72% of the students study a language. If 216 students study a language, how many students are there altogether?

Percentages in everyday situations

Apply percentage methods to money and target-score problems.

8.A café bill is £68. A service charge of 12.5% is added. Calculate the total amount to pay.
9.Which expressions give the result of increasing an original amount by 24%? Select all that apply.
  • Multiply the amount by 1.24
  • Add 24% of the amount to itself
  • Multiply the amount by 0.24
  • Find 124% of the amount
10.A pass mark is 65% on a test worth 120 marks. Imogen scores 54 marks. By what percentage of her current score must she improve to reach the pass mark?

2 printable pages

  • GCSE percentages worksheet with a calculator illustration, percentage calculations, percentage changes and a sale-price fraction bar.

    Page 1

  • Reverse percentage problems and real-life applications involving discounts, service charges, percentage increases and a target score.

    Page 2

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