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Compound Interest Calculator

Calculate compound growth — see your money multiply year by year.

100% Free No signup Privacy-friendly Calculators
Updated Sep 2026
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How to use Compound Interest Calculator

  1. Enter the principal — your starting amount.
  2. Set the annual rate and years — e.g. 7% for long-term index investing scenarios.
  3. Add monthly contributions if you'll invest regularly — this usually dominates the outcome.
  4. Read the final amount and interest share — then re-run with a 10-year-earlier start to see why time beats amount.

What is Compound Interest Calculator?

A compound interest calculator computes growth where interest earns interest: A = P(1 + r/n)^(nt) — principal P at annual rate r, compounded n times a year for t years. $10,000 at 7% for 30 years becomes $76,123 — the last decade alone adds more than the first two combined, which is compounding's whole point.

Einstein's (apocryphal) "eighth wonder of the world" is really just exponential arithmetic: growth applies to an ever-larger base. The practical corollaries — starting early beats contributing more, and high-rate debt compounds against you by the same math — fall straight out of the formula.

About the Compound Interest Calculator

Enter your starting amount, annual rate, time horizon and (optionally) regular monthly contributions, and see the final balance with total contributions versus total interest earned — the split that makes compounding visible.

The numbers worth internalizing: at 7% (a typical long-run stock-index real return), money doubles roughly every decade — the Rule of 72 (72 ÷ rate = doubling years) gives the shortcut. Contributions change everything: $200/month at 7% for 30 years ends near $243,000, of which only $72,000 was deposited. And the dark mirror: credit-card debt at 24% compounds the same way against you — a carried $5,000 balance doubles in three years untouched.

Play with the start-age scenario: from 25 to 65 versus 35 to 65 at the same monthly amount typically ends near double — the 10 extra years of compounding, not the extra deposits, do the work.

Frequently Asked Questions

A = P(1 + r/n)^(nt): P principal, r annual rate as a decimal, n compounds per year, t years. With regular contributions, each deposit compounds from its own date — the calculator handles that series for you.
Doubling time ≈ 72 ÷ annual rate: at 6%, money doubles every 12 years; at 12%, every 6. A mental shortcut accurate within months for rates under ~15%.
Less than people expect: $10,000 at 5% for 10 years is $16,289 annually compounded vs $16,487 monthly. Rate and time dominate; frequency is a rounding-level effect at normal rates.
Simple interest on $10,000 at 7% for 30 years: $21,000 of interest. Compound: $66,123. The gap IS the exponential — and it widens every additional year, which is why time in the market is the variable that matters.
Identically — unpaid interest joins the balance and earns interest itself. A $5,000 card balance at 24% APR roughly doubles in 3 years if untouched, which is why minimum-payment math is so brutal and paying high-rate debt is a guaranteed "return".

Learn more

Compound Interest Explained: How Your Money Grows

Compound interest is the most powerful force in personal finance. Here is how it works, why time matters so much, and how to calculate it.

Read the guide

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