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A-LevelAges 16-18Maths

Free Percentages Worksheets for A-Level

Understanding and calculating percentages. Download free printable maths worksheets designed for A-Level students (ages 16-18), aligned to the UK National Curriculum.

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What Your Child Will Learn

Reverse percentage calculations
Calculate compound interest
Solve multi-step percentage problems
Apply percentages in statistics and data analysis

Sample Percentages Questions for A-Level

Here are examples of the types of questions your child will practice:

1

Calculate 17.5% of £240

easyshort answer
2

A £500 item is reduced by 15%. Find the sale price.

mediumshort answer
3

Express 0.035 as a percentage

mediumfill blank
4

A population grows from 50,000 to 62,000. Calculate the percentage increase.

hardshort answer
5

After a 20% discount, a jacket costs £56. What was the original price?

hardshort answer

Skills Your Child Will Build

Proportional reasoning
Real-world applications
Financial literacy
Conversions

Real-World Applications

Understanding percentages helps children in everyday situations:

Sales and discounts
Interest rates
Statistics
Grades and scores

Common Mistakes to Watch For

Help your child avoid these common percentages mistakes:

  • !Forgetting to divide/multiply by 100
  • !Increase/decrease confusion
  • !Finding original amount errors
  • !Fraction conversion

Learning Progression

Mastering percentages at this level prepares students for A-Level study and beyond, developing expertise valued in higher education and careers.

Sample Percentages Worksheets

1 available

Percentages Worksheet Preview

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Percentages Worksheet - A-Level - Intermediate

A-Level · intermediate difficulty

Preview

Activity 1: Percentage Change Calculations

Calculate the percentage change for each scenario. Show all your workings clearly in the space provided.

1. The price of a laptop increased from £800 to £960. Calculate the percentage increase. ______
2. A car's value decreased from £15,000 to £12,750. Calculate the percentage decrease. ______
3. A population of 50,000 increased to 55,000. Calculate the percentage increase. ______
4. A stock price dropped from £120 to £108. Calculate the percentage decrease. ______

Activity 2: Compound Interest Problems

Solve each compound interest problem. Use the formula A = P(1 + r/n)^(nt) where necessary, and show all steps in your calculations.

1. Calculate the amount after 3 years if £2,000 is invested at an annual interest rate of 5%, compounded annually. ______
2. Determine the future value of £5,000 invested for 5 years at 4% annual interest, compounded quarterly. ______
3. If £1,500 is invested at 6% annual interest, compounded monthly, what will be the total amount after 2 years? ______

Tips for Teaching Percentages

1Teach the 10% trick first (divide by 10)
2Connect to fractions: 50% = 1/2
3Use real adverts and sale signs for context
4Reverse percentage problems need a different method - teach it separately

More Maths Topics for A-Level

Percentages for Other Age Groups

Frequently Asked Questions

What percentages topics are covered in these worksheets?
Our percentages worksheets for A-Level cover all aspects of understanding and calculating percentages as required by the UK National Curriculum. Each worksheet is designed to build skills progressively from foundation to challenge level.
Are these percentages worksheets suitable for A-Level?
Yes, these worksheets are specifically designed for A-Level students (ages 16-18). The content difficulty and question types are carefully matched to National Curriculum expectations for this age group.
How can I use these percentages worksheets effectively?
We recommend 15-20 minutes of focused practice per session. Use the worksheets to reinforce concepts taught at school, identify areas needing more practice, and build confidence. Every worksheet includes an answer key for easy self-assessment.
Do the percentages worksheets include answer keys?
Yes, every worksheet comes with a complete answer key on a separate page. This makes it easy for parents to check homework, teachers to mark work, and students to self-assess their understanding.

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