EconoPi

Compound Interest Calculator

Long-run compounding on recurring contributions, in real terms

Results update as you type. Inputs are saved on this device.

Display unit only · no FX conversion

Projected value in 20 years

$331,109
Total contributions$130,000
Compound growth$201,109
Inflation-adjusted value$202,066

Balance vs contributions

BalanceContributions
$331,109$248,332$165,555$82,777$0
Balance vs contributions
0y5y10y15y20y

How compounding builds on regular contributions

Your starting amount and monthly contributions compound month by month at your expected return. Contributions and balance are charted separately so you can see when growth overtakes what you put in — and the inflation-adjusted value alongside it.

How to use this calculator

  1. Enter money already invested and a recurring contribution that reflects the actual deposit schedule.
  2. Match the time horizon to the goal and reduce the return assumption for a bond-heavy or short-term portfolio.
  3. Use the inflation-adjusted result when comparing the projection with a future purchase or living-cost target.

How to read the result

The chart separates principal from investment growth. Early in the projection, new deposits usually drive most of the balance; later, growth can become the larger component. That transition illustrates why time and consistency matter.

What this estimate does not capture

The calculator compounds a smooth monthly rate, while real returns arrive unevenly and fees reduce the balance. Do not use an equity-like return for cash needed within a few years.

Methodology, assumptions & limits

Inputs are applied directly to standard finance formulas with monthly compounding where relevant. Results are estimates in the selected currency; they do not include every tax, fee, benefit, market event or local rule. Try a conservative and an optimistic case before making a decision.

Last reviewed: August 2026. Primary references include the IRS 2026, SSA, BLS CPI, U.S. DOL, CFPB.

Frequently asked questions

What is the compound interest formula?

With monthly compounding, A = P(1+r)^n + M × ((1+r)^n − 1) / r, where r is the monthly return and n the number of months.

What is the rule of 72?

Divide 72 by the annual return for a rough doubling time — about 9 years at 8%.

What does $500 a month become in 20 years?

At 8% a year, $120,000 of contributions grows to roughly $290,000 — with growth overtaking contributions late in the period.

Why look at inflation-adjusted value?

Nominal dollars lose purchasing power. At 2.5% inflation, a balance 20 years out is worth about 61% of its face value today.

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All math runs in your browser and your inputs are never sent to a server. Settings are saved locally and share links encode the state in the URL. For information only — not investment or tax advice.