Simple Interest vs Compound Interest: The Practical Difference

Understand the difference between simple and compound interest before using a savings or loan calculator.

Interest is the cost of borrowing money or the return earned on savings. The two most common ways to describe it are simple interest and compound interest. They can produce very different results over time.

Simple interest

Simple interest is calculated only from the original principal. A common formula is principal × annual rate × time. If 1,000 earns 5% simple interest for two years, the interest is 100.

Compound interest

Compound interest adds earned interest to the balance. Future interest can therefore be calculated on both the original amount and earlier interest. The compounding frequency—monthly, quarterly or yearly—matters because it changes how often the balance grows.

What a calculator cannot know

A calculator can show a mathematical estimate, but it cannot know account fees, tax treatment, withdrawal rules, variable rates or the exact dates a provider uses. Read the product terms before relying on a result.

For debt and savings

For loans, interest and fees increase the amount repaid. For savings, regular deposits can have a large effect because each deposit has a different time to grow. Use the same time unit for rate, payments and term.

Quick questions

Is a higher compounding frequency always better?

For the same positive rate, more frequent compounding generally increases the future balance slightly.

Is an estimate a financial recommendation?

No. It is a calculation based on the numbers entered, not financial advice.

Last reviewed: 5 September 2026. If you spot an error, use our feedback page.

Compare simple and compound interest

Worked example

With 1,000 at 5% for two years, simple interest is 100 and the final amount 1,100. Annual compounding gives 1,000 × 1.05² = 1,102.50. The 2.50 difference is interest earned on the first year’s interest.

Checks and limitations

For monthly compounding, use 12 periods per year and the nominal annual rate. Neither example includes contributions, fees, tax or inflation. Do not enter an effective annual rate as a nominal rate without conversion.

Use the calculator and check its method

Updated: 2026-10-03.