Compound interest and depreciation are essential concepts in GCSE mathematics,... Show more
Easy Compound Interest & Depreciation GCSE Notes




Compound Interest Calculations
This page focuses on solving compound interest GCSE questions and answers using different methods. It demonstrates how to calculate compound interest for various time periods and interest rates.
The first example shows how to calculate compound interest for £6000 invested at 2.4% per annum over 3 years. It presents two methods:
- Year-by-year calculation
- Using the compound interest formula
Example: Tim invests £6000 at 2.4% compound interest per annum. After 3 years, the account balance is £6442.45.
The page also includes a problem involving £9000 invested at 2.1% compound interest for 5 years, solved using the formula method.
Formula: Compound Interest Formula: A = P^n, where A is the final amount, P is the principal, r is the interest rate (as a decimal), and n is the number of years.
These examples help students understand how to apply the compound interest formula GCSE Edexcel and other exam boards require.

Depreciation and More Compound Interest
This page covers depreciation calculations and provides additional compound interest examples, addressing both simple interest and compound interest GCSE foundation notes.
Key topics covered:
- Compound interest calculation for a 10% interest rate over 4 years
- Depreciation calculation for a car losing 29% of its value annually over 3 years
Definition: Depreciation is the decrease in value of an asset over time, often calculated as a percentage of the original value.
Example: A car bought for £15000, depreciating at 29% per year, is worth £5368.67 after 3 years.
The page emphasizes the importance of understanding the difference between appreciation (compound interest) and depreciation, both of which use similar calculation methods but with opposite effects.
Highlight: Students should pay attention to whether they need to calculate appreciation (compound interest) or depreciation, as this affects whether they add or subtract the percentage from 100%.

Compound Interest and Depreciation: GCSE Foundation Guide
This comprehensive guide covers compound interest GCSE formula and depreciation calculations, essential for GCSE foundation mathematics. It provides step-by-step examples and practice questions to help students master these important financial concepts.
Key points:
- Explanation of compound interest calculation methods
- Depreciation formula and examples
- Practice questions with detailed solutions
- Relevant for GCSE foundation level mathematics
Highlight: This guide is particularly useful for students preparing for GCSE exams, offering a range of compound interest questions with answers and depreciation problems.
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Easy Compound Interest & Depreciation GCSE Notes
Compound interest and depreciation are essential concepts in GCSE mathematics, particularly for foundation-level students. This guide covers the calculation of compound interest and depreciation using formulas and step-by-step examples. It provides practice questions and answers to help students master these... Show more

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Compound Interest Calculations
This page focuses on solving compound interest GCSE questions and answers using different methods. It demonstrates how to calculate compound interest for various time periods and interest rates.
The first example shows how to calculate compound interest for £6000 invested at 2.4% per annum over 3 years. It presents two methods:
- Year-by-year calculation
- Using the compound interest formula
Example: Tim invests £6000 at 2.4% compound interest per annum. After 3 years, the account balance is £6442.45.
The page also includes a problem involving £9000 invested at 2.1% compound interest for 5 years, solved using the formula method.
Formula: Compound Interest Formula: A = P^n, where A is the final amount, P is the principal, r is the interest rate (as a decimal), and n is the number of years.
These examples help students understand how to apply the compound interest formula GCSE Edexcel and other exam boards require.

Sign up to see the content. It's free!
- Access to all documents
- Improve your grades
- Join milions of students
Depreciation and More Compound Interest
This page covers depreciation calculations and provides additional compound interest examples, addressing both simple interest and compound interest GCSE foundation notes.
Key topics covered:
- Compound interest calculation for a 10% interest rate over 4 years
- Depreciation calculation for a car losing 29% of its value annually over 3 years
Definition: Depreciation is the decrease in value of an asset over time, often calculated as a percentage of the original value.
Example: A car bought for £15000, depreciating at 29% per year, is worth £5368.67 after 3 years.
The page emphasizes the importance of understanding the difference between appreciation (compound interest) and depreciation, both of which use similar calculation methods but with opposite effects.
Highlight: Students should pay attention to whether they need to calculate appreciation (compound interest) or depreciation, as this affects whether they add or subtract the percentage from 100%.

Sign up to see the content. It's free!
- Access to all documents
- Improve your grades
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Compound Interest and Depreciation: GCSE Foundation Guide
This comprehensive guide covers compound interest GCSE formula and depreciation calculations, essential for GCSE foundation mathematics. It provides step-by-step examples and practice questions to help students master these important financial concepts.
Key points:
- Explanation of compound interest calculation methods
- Depreciation formula and examples
- Practice questions with detailed solutions
- Relevant for GCSE foundation level mathematics
Highlight: This guide is particularly useful for students preparing for GCSE exams, offering a range of compound interest questions with answers and depreciation problems.
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What is the Knowunity AI companion?
Our AI Companion is a student-focused AI tool that offers more than just answers. Built on millions of Knowunity resources, it provides relevant information, personalised study plans, quizzes, and content directly in the chat, adapting to your individual learning journey.
Where can I download the Knowunity app?
You can download the app from Google Play Store and Apple App Store.
Is Knowunity really free of charge?
That's right! Enjoy free access to study content, connect with fellow students, and get instant help – all at your fingertips.
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2Simple & compound interest
How to calculate simple and compound interest.
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9Comprehensive Maths Concepts
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