Retirement Drawdown Calculator

See how long your retirement savings will last. Enter your balance, how much you'll withdraw each year, and the return you expect — the calculator shows the years until the money runs out, or whether it lasts indefinitely.

Quick answer: Your savings last until withdrawals outpace the growth on your balance. If your yearly withdrawal is less than balance × return, the money lasts indefinitely — e.g. $25,000/yr on $500,000 at 5%. Withdraw $30,000/yr and it lasts about 37 years; $40,000/yr about 20 years.

The heart of retirement planning is a simple race: your withdrawals pull money out, and investment returns put money back in. If returns keep up with what you take out, your savings can last a very long time — even forever. If you withdraw faster than the money grows, the balance shrinks each year and eventually hits zero. This calculator works out which side wins and, if the money does run down, how many years it takes.

How long your savings last

Each year your balance earns a return and then you withdraw a fixed amount. If your withdrawal is less than the return your balance earns, the pot keeps growing and never runs out. Otherwise it depletes on a schedule set by the numbers.

If Withdrawal ≤ Balance × Return → lasts indefinitely
Otherwise, Years = ln( W ÷ (W − Balance × r) ) ÷ ln(1 + r)
InputNotes
Annual withdrawalWhat you spend from savings each year
Return after inflationUse a "real" return so results are in today's dollars
Withdrawal rateWithdrawal ÷ balance — the classic 4% rule lives here

Worked example

$500,000 in savings, withdrawing $30,000 a year, earning 5% after inflation:

First-year growth = 500,000 × 5%$25,000
Withdrawal ($30,000) exceeds growthbalance slowly falls
Years = ln(30,000 ÷ (30,000 − 25,000)) ÷ ln(1.05)≈ 37 years

The 4% rule

A well-known guideline says that withdrawing about 4% of your starting balance each year gives a high chance of your money lasting 30 years. At a 6% withdrawal rate, like the example above, the money lasts a long time only because of a healthy assumed return — drop the return and it runs out much sooner. That's why this calculator asks for a return after inflation: it keeps the answer honest in today's spending power.

What this simple model leaves out

Real retirements are bumpier than a fixed return. Markets fall in some years and soar in others, and a run of poor early returns — "sequence of returns risk" — can drain a portfolio faster than the average would suggest. Taxes, changing spending, healthcare costs, pensions and Social Security all matter too. Treat this as a planning starting point and stress-test it with lower returns and higher withdrawals.

Frequently asked questions

How long will my money last?
Enter your balance, yearly withdrawal and expected after-inflation return above. If your withdrawal is below the growth your balance earns, it lasts indefinitely; otherwise the tool shows the exact number of years using Years = ln(W ÷ (W − balance × r)) ÷ ln(1 + r).
How long will $500,000 last in retirement?
At $30,000 a year and a 5% real return, roughly 37 years. Withdraw more or assume a lower return and it shrinks quickly — try your own numbers above.
What return should I use?
Use a conservative return after inflation — many planners use 3–5% real for a balanced portfolio. Using a nominal return without adjusting for inflation overstates how long the money lasts.
What does "lasts indefinitely" mean?
If your withdrawal is smaller than the return your balance earns in a year, the pot grows rather than shrinks, so it never fully depletes under these assumptions.
Is this the same as the 4% rule?
Related. The 4% rule targets about 30 years; this tool shows the years for any withdrawal rate and return you enter, so you can see how sensitive the answer is.

Related calculators

A simplified projection assuming a steady return and fixed withdrawal. It ignores market volatility, taxes, and changing spending, and is general information — not financial advice. Consult a qualified advisor for your plan.
Written by the CalcPine team · Reviewed for accuracy · Last updated 12 July 2026 · Method: fixed-withdrawal depletion with compound returns.