Retirement Withdrawal Calculator
The question every retiree actually asks: how long will the money last? Model your withdrawals with returns and inflation, year by year.
| Year | Annual withdrawal | Ending balance |
|---|
How the simulation works
Withdrawals grow with inflation to keep purchasing power constant
$500,000 · withdrawing $2,500/mo · 5% returns · 3% inflation:
The starting withdrawal rate is 6% — above the safe zone — and the money runs out in roughly 22 years. Trimming to $1,900/mo (a 4.5% initial rate) extends it past 30.
The 4% rule, and why flexibility beats precision
The Trinity study found that a 4% initial withdrawal, inflation-adjusted annually, survived essentially every historical 30-year U.S. period. That's the basis of the "25× your spending" retirement target (see the retirement calculator). Two honest caveats: this calculator uses constant returns, but real markets deliver bad years early sometimes — "sequence risk" — which can sink a plan that averages fine; and longer retirements (40+ years) argue for 3.5% starts. The best defense isn't a lower number, it's flexibility: skipping the inflation raise or trimming 10% in down years raises historical success rates dramatically. Compare the guaranteed-income alternative with the annuity calculator.
Instead of asking "how long will it last," suppose the question is reversed: how much can an $800,000 portfolio pay out per year if it only needs to last exactly 30 years, assuming a 6% nominal return and 2.5% inflation (about 3.4% real return)?
Using the standard fixed-term withdrawal formula (PMT = PV × i ÷ [1 − (1 + i)−N]) with i = 3.4% real and N = 30 years: annual income ≈ $43,000 in today's dollars, growing with inflation — about $3,583/mo.
That's an initial withdrawal rate of 43,000 ÷ 800,000 = 5.4%, noticeably above the 4% rule's usual starting point. The higher rate is only reasonable because the plan targets a finite 30-year window rather than "never run out," and because the return assumption is more optimistic than the calculator's 5%/3% default above.
Years a portfolio lasts, by initial withdrawal rate
| Initial withdrawal rate | Approx. years portfolio lasts |
|---|---|
| 3% | 50+ years |
| 4% | ~35 years |
| 5% | ~25 years |
| 6% | ~20-23 years |
| 7% | ~17 years |
These figures assume the calculator's default 5% return and 3% inflation (roughly 1.9% real return) held constant every year — real portfolios won't behave this smoothly, which is exactly the sequence-risk problem discussed below.
Common retirement withdrawal mistakes
- Ignoring sequence-of-returns risk. A retiree who hits a market downturn in the first few years of retirement can run out of money significantly faster than one with the same long-run average return but good years first — the order of returns matters as much as the average.
- Never adjusting withdrawals in a down market. Rigidly taking the full inflation-adjusted amount every year regardless of portfolio performance is the single biggest driver of "plan failure" in historical studies — trimming spending 10% in a bad year measurably improves survival odds.
- Confusing the withdrawal rate with the return rate. A 5% withdrawal rate isn't automatically "safe" just because average returns are also around 5% — inflation still erodes the balance, and withdrawals rise with it, so real (inflation-adjusted) return is what matters, not the nominal one.
Frequently asked questions
What is the 4% rule?
Withdraw 4% in year one, adjust for inflation annually — historically lasted 30+ years. $1M → $40,000 starting income.
How long will $500,000 last?
About 22–23 years at $2,500/mo (5% returns, 3% inflation); 30+ years at the 4% rule's $1,667/mo.
Is the 4% rule still safe?
A reasonable start; 3.5–4% for long retirements. Spending flexibility in bad years matters more than the exact rate.
What withdrawal rate lets an $800,000 portfolio last exactly 30 years?
At 6% nominal return and 2.5% inflation (~3.4% real), about $43,000/yr, or 5.4% initially — higher than the 4% rule because the target horizon is fixed at 30 years rather than open-ended.
How does sequence-of-returns risk change this estimate?
This calculator assumes a constant return every year. In reality, a retiree who hits poor returns early in retirement depletes savings faster than one with the same average return but good years first — the order matters, not just the average.
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Note: Uses constant returns — real markets vary, and early losses (sequence risk) can shorten outcomes materially. Not financial advice. Last reviewed: September 2026.