Results are for reference only. This is not financial advice — verify any numbers you rely on with a bank, advisor, or independent calculator before acting on them.
Finance · growth

Compound Interest

The eighth wonder of the world, drawn as a curve you can drag.
Compound growth · Rule of 72
monthly compounding

Set-up

define the plan
$10,000
$200
7.0%
20 yrs

Growth over time

drag along the curve to inspect any year
starting amount contributions interest earned stacked: what you put in vs what it earned
Results
Breakdown
Relationships

What drives the final number

violet markers track your current plan
Typical rate scenarios

Reference starting points

historical averages — not a promise of future return
Field notes

How compounding actually works

Using this tool

How compound interest grows money

Compound interest is interest earning interest. Each period's gains join your balance and start earning their own return — which is why the growth curve bends upward instead of climbing in a straight line. The three levers are your starting amount, your regular contributions, and the rate, but the quiet fourth lever is time: most of the growth happens late, so starting early matters more than almost anything else.

Worked example

Start with $10,000, add $200/mo, and assume a 7% annual return compounded monthly. After 20 years you'd have about $144,600.

You only contributed $58,000 of that — the other ~$86,600 is interest. Push the time horizon to 30 years and the interest portion grows dramatically faster than the contributions, because the earliest dollars have had the longest to compound.

What's the Rule of 72?

A mental shortcut: divide 72 by your rate to estimate years to double your money. At 7%, that's about 10.3 years — very close to the exact 10.2, which is why the rule has stuck around.

Does compounding frequency matter much?

A little. Daily vs. annual compounding at the same rate makes a modest difference over long horizons — real and worth knowing, but far smaller than changing the rate, contribution, or time.

What does "real" return mean?

Nominal is the headline rate; real is what's left after inflation erodes purchasing power. A 7% nominal return at 3% inflation is closer to a 4% real return — the number that reflects what you can actually buy later.

Is a constant rate realistic?

No — real investments vary year to year, sometimes sharply. This model assumes a steady average, which is useful for intuition but will never match any actual sequence of returns.