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Calcora

Compound Interest Calculator

See what a lump sum grows to with compound interest.

Input sheet

Example
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Compound interest is the engine behind long-term wealth: each period's earnings join the principal and earn their own return. Over decades, that snowball dwarfs the original deposit.

How it works

A = P(1 + r/n)^(nt). More frequent compounding earns slightly more.

The growth depends on three things — the rate, the time horizon, and how often interest compounds. More frequent compounding (daily versus yearly) helps a little, but time and rate dominate. Doubling the years matters far more than switching from monthly to daily compounding.

This models a single lump sum left to grow untouched. If you plan to add money regularly, use the savings calculator, which compounds a stream of monthly deposits instead.

Future balance = principal × (1 + rate ÷ periods)^(periods × years)

Worked examples

Tips & gotchas

FAQ

How much does compounding frequency change the result?

Surprisingly little. At 7%, switching from annual to monthly compounding adds only a fraction of a percent to the final balance. The rate and the number of years do almost all the work.

What rate should I assume for the stock market?

Avoid overprecision — a long-run diversified portfolio has historically returned somewhere in the 6–8% range after costs, but any single decade can be far higher or lower. Model a range rather than betting on one number.

What if I add to the account each month?

This calculator assumes a single deposit. For recurring contributions, use the savings calculator, which compounds an ongoing monthly deposit.

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