Compound Interest Calculator
See how savings grow over time with compound interest and optional regular contributions.
Written by Rahman · Last reviewed
Quick answer
$5,000 invested at 7% with $200 added every month grows to about $124,379 over 20 years. You would have paid in $53,000 of that yourself; the other $71,379 is interest, and interest earned on earlier interest. Time does the heavy lifting here, not the compounding frequency. Leaving the money invested five more years changes the outcome far more than moving from annual to daily compounding ever could.
- Initial deposit10,000.00 (17.0%)
- Contributions24,000.00 (40.8%)
- Interest earned24,785.61 (42.2%)
- Total58,785.61
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Results are estimates for general guidance and are not financial, tax or legal advice. Except where a calculator names a currency, figures carry no currency of their own: put in pounds and you get pounds back, put in rupees and you get rupees. Figures depend on the assumptions you enter and on rates that change over time. Check current rates and speak to a qualified adviser before acting on them.
About the Compound Interest Calculator
Compound interest is interest earned on both your original deposit and on the interest already added to it. Because each period's interest joins the balance and earns interest itself, savings grow faster over time, an effect often described as "interest on interest".
This calculator combines a one-time initial deposit with optional regular monthly contributions, so you can see how consistent saving and time work together to build wealth.
A = P × (1 + r/n)^(n×t)
P is the principal, r is the annual rate, n is the number of times interest compounds per year, and t is the number of years. Regular contributions are added as a separate future-value series.
Why compounding frequency matters less than you think
The difference between annual, monthly and daily compounding is far smaller than the marketing around it suggests. Frequency changes the effective rate slightly; the term changes the outcome enormously.
- 10,000 at 6% for 10 years, compounded annually: about 17,908.
- The same, compounded monthly: about 18,194, a gain of roughly 285 over a decade.
- The same, compounded daily: about 18,220, a further 26.
- Leaving the annual-compounding version for 15 years instead of 10: about 23,966.
Five extra years is worth roughly twenty times more than switching from annual to daily compounding. When comparing accounts, look at the quoted annual equivalent rate, which already folds frequency in, and then stop thinking about it.
The rule of 72
A useful shortcut: divide 72 by the annual percentage rate to get the approximate number of years for money to double. At 4% that is 18 years, at 9% it is 8, at 12% it is 6.
The approximation is good between roughly 4% and 12% and drifts at the extremes, but it is close enough for mental arithmetic and it makes the cost of a lower rate immediately obvious: halving your return does not halve your outcome, it delays every doubling.
Fees compound too
An annual charge of 1% sounds like it costs 1% of the result. It costs far more, because the charge is taken every year from a balance that would otherwise have gone on growing, and the growth that money would have earned is lost with it.
- 10,000 left for 30 years at 7%: about 76,123.
- The same with a one-point annual charge, so it grows at 6%: about 57,435, 18,688 less, or 24.5% of the final balance.
- With a two-point charge, growing at 5%: about 43,219, or 43% less.
The rate to enter above is therefore the return after charges, not the headline figure. A fund quoting 7% with a 1% annual charge is a 6% input, and over three decades that single point is worth about a quarter of the outcome.
Frequently Asked Questions
How is compound interest different from simple interest?
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Simple interest is calculated only on the original principal. Compound interest is calculated on the principal plus all previously earned interest, so it grows faster.
Why does compounding frequency matter?
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The more often interest compounds (yearly, monthly or daily), the more interest-on-interest you earn. The difference is small over short periods but adds up over many years.
What is the biggest driver of growth?
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Time. Starting earlier gives compounding more cycles to work, which usually matters more than a slightly higher interest rate.
Are returns guaranteed?
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Only fixed-rate savings products give a guaranteed return. Market investments fluctuate, so treat any assumed rate as an estimate.