$200 a month, 40 years, and the magic of compounding.
Long horizons turn small monthly contributions into outsized balances — because growth earns growth. Punch in your numbers and see how much of the final pile is your money vs. compound interest doing its work.
Background Read the investment vehicles guideEstimates only. Monthly contributions, monthly compounding, constant return. Real markets vary year to year; assumed return is a long-run average, not a guarantee. Toggle "today's dollars" to see purchasing power — $1M in 40 years buys roughly $307K of today's groceries at 3% inflation. The monthly shown is what reaches your target under these assumptions; a lower return, fewer years, or a smaller starting balance all push it higher.
The honest shape of a projection.
Your own numbers, drawn as the band of outcomes they really are — with what you put in below.
Your balance is a range, not a line.
A steady average return hides a spread. The gold line is the expected path; the band shows where 8 in 10 outcomes land. The pale line is what you actually put in — everything above it is growth.
Source: monthly compounding at r/12; the band is a modeled range (annual returns treated as variable, σ ≈ 15%) — illustrative, not a Monte Carlo run.
Most of the final pile is growth.
See how slowly growth catches contributions — then how fast it laps them.
The first $100K takes — The last takes —
Investing $10,000/yr at a steady 7%, each $100K milestone arrives faster than the previous. Adjust the dials and watch the bar redistribute.
$1 today vs. $1 a decade late.
Same compounding, framed per dollar — to make the cost of waiting impossible to look away from.
Every $1 saved at 30 becomes — by age 65.
$1 invested at age 30 at a steady 10% becomes — by age 65. Every year of delay shrinks that number — and the cliff is steeper than most people think.
Source: monthly compounding at r/12. The band is a modeled range (annual returns treated as variable, σ ≈ 15%), illustrative — not a Monte Carlo run.
What $1 becomes — and what you'd have to put away monthly to land on $1M by age 65 . Drag the annual return slider above to recalculate.
| Start age | $1 today → | Monthly to $1M |
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Lump sum, constant return, no taxes or fees. The same math drives compound interest everywhere — but framed per-dollar, the cost of delay is harder to ignore.
How to read it Most of the final pile is compound growth, not contributions.
With a 40-year horizon and a 7% return, roughly 80% of your final balance is what your money earned — only about 20% is the paycheck dollars you actually put in. Time is the biggest lever you have, and unlike income or returns, it doesn't require a raise or a bull market. It just requires starting.
Compound interest means your earnings start earning earnings of their own. It looks underwhelming for the first decade, then accelerates.
The cost of waiting Starting late is expensive.
Try setting "wait" to 10 years with the same monthly contribution and return. The shortfall isn't 10 years' worth of contributions — it's much bigger. The dollars you would have put in early had the most time to compound, so they're the most valuable dollars in the whole pile.
- Years 1–10 contributions look almost flat against growth — boring, easy to dismiss.
- Years 11–25 growth catches up and starts to dominate the bar.
- Years 26+ growth lapping contributions multiple times. This is the part you can't replicate later.
Caveats Where this estimate is rough.
- Constant return. Real markets bounce around. 7% is a long-run average for diversified equities, not a yearly guarantee.
- No taxes or fees. Roth accounts (Roth IRA, Roth 401(k)) and the HSA (for qualified medical) preserve the growth tax-free. Traditional 401(k)/IRA defers tax — the growth is taxed eventually as ordinary income on withdrawal. Taxable brokerage accounts lose some to taxes each year.
- No inflation adjustment. A dollar in 40 years buys less than a dollar today. The numbers shown are nominal, not real.
- Contributions held flat. Most people contribute more as their income grows; the calculator doesn't model that.