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MathsMaths240 views·Updated 24 Jul 2026·1 page

Simple and Compound Interest Explained

L
Leah Mc conville@eahcconville_akjyell

Ever wondered how your savings actually grow over time? Understanding...

1
of 1
Simple & compound interest – page 1

Simple vs Compound Interest

Simple interest is the most straightforward way to calculate how your money grows. You earn the same fixed amount each year based only on your original deposit. It's like getting paid the exact same bonus every year, regardless of how much you've already earned.

With simple interest, Amy's £500 at 4% earns her £20 every single year 44% of £500 = £20. After 3 years, she's earned £60 in total interest, giving her £560. The calculation never changes because you're always working with that original £500.

Compound interest works differently - it's interest earned on interest! This means your money grows faster over time because each year's interest gets added to your balance, and next year you earn interest on that bigger amount. It's like a snowball effect for your savings.

Joshua's example shows this perfectly: his £2000 at 2% compound interest grows to £2122.42 after 3 years. Notice how his interest payments increase each year (£40, then £40.80, then £41.62) because he's earning interest on an ever-growing balance. This extra £20.42 compared to simple interest might seem small, but over longer periods, compound interest becomes incredibly powerful.

Quick tip: Most real-world savings accounts use compound interest, so understanding this concept will help you make better decisions about where to put your money!

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You can download the app from Google Play Store and Apple App Store.

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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MathsMaths240 views·Updated 24 Jul 2026·1 page

Simple and Compound Interest Explained

L
Leah Mc conville@eahcconville_akjyell

Ever wondered how your savings actually grow over time? Understanding simple and compound interest is crucial for making smart financial decisions, whether you're saving for uni, a car, or just building a solid financial foundation for your future.

1
of 1
Simple & compound interest – page 1

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Simple vs Compound Interest

Simple interest is the most straightforward way to calculate how your money grows. You earn the same fixed amount each year based only on your original deposit. It's like getting paid the exact same bonus every year, regardless of how much you've already earned.

With simple interest, Amy's £500 at 4% earns her £20 every single year 44% of £500 = £20. After 3 years, she's earned £60 in total interest, giving her £560. The calculation never changes because you're always working with that original £500.

Compound interest works differently - it's interest earned on interest! This means your money grows faster over time because each year's interest gets added to your balance, and next year you earn interest on that bigger amount. It's like a snowball effect for your savings.

Joshua's example shows this perfectly: his £2000 at 2% compound interest grows to £2122.42 after 3 years. Notice how his interest payments increase each year (£40, then £40.80, then £41.62) because he's earning interest on an ever-growing balance. This extra £20.42 compared to simple interest might seem small, but over longer periods, compound interest becomes incredibly powerful.

Quick tip: Most real-world savings accounts use compound interest, so understanding this concept will help you make better decisions about where to put your money!

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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.

You can download the app from Google Play Store and Apple App Store.

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Explore essential mathematical concepts including powers, geometry, statistics, and probability. This resource features 65 pages of detailed explanations, diagrams, and examples to enhance your understanding of topics such as right triangles, volume calculations, and data representation. Ideal for students seeking to strengthen their numeracy skills and grasp complex mathematical principles.

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