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How-to guide

How to Calculate Compound Interest: Formula, Steps & Examples

Learn how to calculate Compound Interest — the formula explained step by step, with worked examples and a free calculator to check your answer.

By Aarav Mehta, CFA, MBA Finance · Updated Jun 2026 · 2 min read

Calculating your maturity amount is straightforward once you know the Compound Interest formula and what each input means. This guide explains the method in plain language, walks through a manual calculation, and gives worked examples you can follow — then you can do it instantly with the Compound Interest Calculator.

What is Compound Interest?

The Compound Interest calculation tells you your maturity amount from a few simple inputs. The figure you are solving for here is the maturity amount, expressed in INR.

The Compound Interest formula

The core formula is:

Maturity amount = Principal amount × (1 + Interest rate (p.a.) ÷ 100 ÷ Compounding frequency)^(Compounding frequency × Time period)

Here is what each input means:

  • Principal amount — a money amount. Example: ₹1,00,000.
  • Interest rate (p.a.) — a percentage, such as an annual rate. Example: 8%.
  • Time period — a value you set on the slider. Example: 10 years.
  • Compounding frequency — one of: Annually, Semi-annually, Quarterly, Monthly. Example: Annually.

How to calculate it step by step

  • Write down the principal amount (for example, ₹1,00,000).
  • Write down the interest rate (p.a.) (for example, 8%).
  • Note the time period (for example, 10 years).
  • Choose the compounding frequency (for example, Annually).
  • Apply the formula above to get your maturity amount.
  • Double-check the result with the Compound Interest Calculator.

Worked examples

Example 1

Input / OutputValue
Principal amount₹1,00,000
Interest rate (p.a.)8%
Time period10 years
Compounding frequencyAnnually
Maturity amount₹2,15,892
Total interest₹1,15,892
Principal₹1,00,000

With principal amount of ₹1,00,000, interest rate (p.a.) of 8%, time period of 10 years and compounding frequency of Annually, the maturity amount works out to ₹2,15,892.

Example 2

With principal amount of ₹2,00,000, interest rate (p.a.) of 8%, time period of 10 years and compounding frequency of Annually, the maturity amount works out to ₹4,31,785.

ResultValue
Maturity amount₹4,31,785
Total interest₹2,31,785
Principal₹2,00,000

Example 3

With principal amount of ₹50,000, interest rate (p.a.) of 8%, time period of 10 years and compounding frequency of Annually, the maturity amount works out to ₹1,07,946.

ResultValue
Maturity amount₹1,07,946
Total interest₹57,946
Principal₹50,000

Tips for an accurate result

  • Keep your units consistent — mixing, say, months with years or grams with kilograms is the most common source of error.
  • Round only at the very end. Rounding inputs early can shift the final answer noticeably.
  • Re-run the numbers whenever an input changes, rather than estimating from an old result.
  • Annual rates must be converted to the period you are calculating for (for example, divide an annual rate by 12 for a monthly figure).

Prefer not to do the maths by hand? — the Compound Interest Calculator does it instantly, for free, with the formula and a worked example built in.

Continue exploring finance calculators with these tools: SIP Calculator, EMI Calculator, CAGR Calculator, FD Calculator, Effective Annual Rate (EAR) Calculator.

Calculators in this guide

Frequently asked questions

The formula is: Maturity amount = Principal amount × (1 + Interest rate (p.a.) ÷ 100 ÷ Compounding frequency)^(Compounding frequency × Time period). With principal amount of ₹1,00,000, interest rate (p.a.) of 8%, time period of 10 years and compounding frequency of Annually, the maturity amount works out to ₹2,15,892.

Gather each input, apply the formula step by step keeping your units consistent, and round only at the end. You can verify your answer instantly with the Compound Interest Calculator.

It uses the standard formula with exact arithmetic, so the result is correct for the inputs you enter. Bear in mind that real-world outcomes can still differ when underlying assumptions change.

The maturity amount is expressed in INR. Make sure your inputs use matching units so the result is correct.

Aarav Mehta · CFA, MBA Finance

Aarav reviews every finance formula on CalcHub for accuracy.