Retirement Calculator
Estimate your retirement savings by combining a starting balance with monthly contributions and growth.
Runs in your browser — files never leave your device
How it works
This calculator projects what your retirement savings could grow to by combining four inputs: the balance you have today, a fixed monthly contribution, an assumed annual return, and the number of years until you retire. Growth compounds monthly, and every figure it reports is nominal — future dollars, with no adjustment for inflation, taxes, or fees.
The math converts your annual return to a monthly rate, r = annual rate ÷ 12, so 7% becomes about 0.5833% per month. Each month the balance is multiplied by (1 + r) and the contribution is then added, meaning deposits land at the end of the month — an ordinary annuity, where each deposit earns its first interest the following month. Over n months this is equivalent to the closed formula FV = P × (1 + r)^n + M × ((1 + r)^n − 1) ÷ r, where P is your current balance and M the monthly contribution.
Worked example using the tool’s defaults: $20,000 saved today, $500 added monthly, a 7% annual return, and 30 years (n = 360 months). The projected nest egg is $772,315.45. You contributed $200,000 of it — the $20,000 starting balance plus 360 × $500 = $180,000 in deposits — while growth accounts for the remaining $572,315.45. Nearly three-quarters of the ending balance comes from compounding, not from money you put in.
That split is why compounding is heavily back-loaded. By the rule of 72, money earning 7% doubles roughly every 72 ÷ 7 ≈ 10.3 years, so a dollar invested in year one can double about three times before a 30-year retirement date, while a dollar invested in the final decade doubles once at best. Starting earlier usually moves the outcome more than contributing harder later.
Treat the output as a scenario, not a promise. Real markets do not deliver the same return every year — outcomes depend on the sequence of good and bad years, and no return is guaranteed. The figure is also nominal: at 3% inflation, money 30 years out buys far less than the same amount today. A common fix is to enter a real return (your nominal assumption minus expected inflation) so the result reads in today’s purchasing power. Taxes, fund fees, and employer matches are not modeled.
Frequently asked questions
- What annual return should I assume?
- Broad, diversified stock portfolios have historically averaged roughly 7–10% per year before inflation over long periods, while bond-heavy mixes earn less. History is no guarantee of future returns, so many planners test a conservative 5–6% alongside an optimistic case. Run the calculator with a range of rates rather than a single number.
- Does the calculator account for inflation?
- No — the projection is in nominal (future) dollars. To think in today’s purchasing power, enter a real return instead: your expected return minus expected inflation, so 7% nominal with 3% inflation becomes roughly 4%. Our inflation calculator shows how far prices could move over the same period.
- When are contributions applied — start or end of the month?
- At the end of each month, after that month’s growth is credited (an ordinary annuity). A deposit therefore earns its first interest in the following month. Contributing at the start of each month would end slightly higher, but over long horizons the difference is small.
- Does it include taxes, fees, or an employer match?
- No. Fund expense ratios and advisory fees quietly compound against you, and taxes depend on whether the money sits in a 401(k), IRA, or taxable account. If your employer matches contributions, add the match to your monthly amount — it is part of what actually lands in the account.
- How can I sanity-check the result?
- Use the rule of 72: divide 72 by the annual return to estimate how many years money takes to double. At 7% that is about 10.3 years, so a dollar invested today can double roughly three times over a 30-year horizon. If the projected growth looks implausible, recheck the rate you entered.
- Is my data uploaded?
- No — the calculation runs entirely in your browser. Nothing you type is sent to a server or stored anywhere.
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