Finance / CALCULATOR

Compound Interest Calculator

Estimate how an initial investment and regular deposits grow at a fixed interest rate.

Enter the annual nominal rate, duration and deposit schedule to compare the money you put in with the interest it earns.

Your calculation

Enter your values below.

Deposits are made at the end of each contribution period.

Your calculation is not saved.

Use a decimal point. For single values, enter 1500 rather than 1,500.
YOUR RESULT · Calculating…

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you are.

Enter your values and select Calculate.

Calculated with unrounded values. Display precision follows each result.

THE WORKING

How this calculator works

Interest is reinvested rather than withdrawn. Deposits occur at the end of each contribution period. When contribution and compounding frequencies differ, an equivalent periodic growth rate is used, including fractional compounding periods. This is a constant-rate projection without fees, taxes, inflation or market volatility.

The formula

Balance = P × (1 + r/n)^(nt) + C × ((1 + i)^k − 1) / i × residual growth
P = initial investment; r = annual rate / 100; n = compounds per year; C = deposit; i = equivalent deposit-period rate; k = completed deposit periods.
At zero interest: Balance = P + Ck.

A quick example

Investing 1,000 at 10% compounded annually for 2 years, with a 100 deposit at each year end, produces 1,420: 1,200 in deposits and 220 in interest.

How to use this calculator

  1. Enter your initial investment and annual nominal rate.
  2. Choose years, compounding frequency and an end-of-period contribution schedule.
  3. Calculate and compare final balance, total deposits and interest.

A few common questions

Are contributions made at the start or end?
At the end of each completed contribution period. An incomplete final period receives no new deposit.
Is the rate an APY?
No. Enter a nominal annual rate. Compounding determines its effective annual growth rate.
Can I model no contributions?
Yes. Enter zero additional contribution to calculate growth of the initial investment alone.

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