About $3,300 a month, before taxes. That’s what a $1,000,000 retirement account is generally expected to produce under the 4% rule — and most people have never once done that arithmetic on their own account.
What does $1 million actually pay per month in retirement?
Here is the whole calculation, and it takes about ten seconds:
- $1,000,000 × 4% = $40,000 per year
- $40,000 ÷ 12 = about $3,333 per month
That’s before a dollar of tax. (Hypothetical illustration, used to show the math — not a projection of any specific account.)
The same arithmetic on other balances:
- $500,000 → about $1,667 a month before taxes
- $750,000 → about $2,500 a month before taxes
- $1,500,000 → about $5,000 a month before taxes
- $2,000,000 → about $6,667 a month before taxes
Run it on your own number. Take your balance, multiply by 0.04, divide by 12. Whatever comes out is the real starting point for every retirement conversation you’re going to have.
What do taxes do to your retirement income?
If the money is in a traditional 401(k) or IRA, every dollar you withdraw is taxed as ordinary income — the same as a paycheck. You’ve deferred the tax, not avoided it.
I’m not a tax professional, and your actual rate depends on your other income, your deductions, and the state you retire in. But to make the point concretely: if roughly 15% comes off the top, that $40,000 becomes about $34,000 a year — around $2,800 a month. (Hypothetical illustration.)
That’s the number that lands in the checking account. A million dollars, thirty years of saving, and a monthly deposit smaller than a lot of people’s current mortgage payment.
Where does the 4% rule even come from?
The 4% rule came out of research in the early 1990s that asked a narrow question: what withdrawal rate could a retiree take without running out of money over about 30 years, across historically bad market stretches?
Notice what that question is optimizing for. It isn’t “how do I get the most income out of what I saved.” It’s “how do I avoid running out.” Those are different goals, and they produce very different numbers.
So 4% isn’t a law of nature and it isn’t a return. It’s a cautious withdrawal rate, chosen for survival, built for a world with different interest rates and different life expectancies than the one you’re retiring into. It’s a reasonable starting point. It was never meant to be the ceiling.
Why does my balance feel so much bigger than the retirement income it produces?
Because the entire system is built to show you the pile, not the paycheck.
Every statement, every app, every quarterly review puts one number in front of you: account value. Nobody sends you a statement that says “this will pay you $2,800 a month.” So people spend decades optimizing a number that isn’t the one they’ll live on.
I believe the traditional retirement system is broken precisely here — it’s focused on nest-egg value, not spendable income. A big balance you’re afraid to spend isn’t a retirement. It’s anxiety with a statement attached.
And that fear is rational, which is the part most people miss. When your income comes from selling pieces of a portfolio that can drop 30% in a year, every dollar you spend feels like a risk you’re taking. I’ve watched people with real money agonize over whether they can take $10,000 for a trip — not because they can’t afford it, but because nothing in the plan tells them they’ll be okay if they do.
Does the timing of a market drop change how much retirement income you get?
Yes, and this is the risk the 4% rule exists to protect against.
If the market falls hard in your first few retirement years while you’re also withdrawing income, you’re selling assets at depressed prices to fund your living expenses. Those shares are gone — they aren’t there to recover when the market does. Two people with identical balances and identical average returns can end up in completely different places based on nothing but what the market did the year they happened to retire.
You don’t control that year. That’s the uncomfortable part: the most consequential variable in a portfolio-based retirement plan is a date you picked for reasons that had nothing to do with the market.
What actually changes your monthly retirement income?
Three things move the answer, and only one of them is the one everyone focuses on.
- How much you saved. The obvious lever, and the slowest one. Going from $1M to $1.5M takes years and adds roughly $1,667 a month before taxes.
- How the income is taxed. Whether a dollar comes out as ordinary income or from an account that’s already been taxed changes your net meaningfully. This is why the type of account matters as much as the size of it.
- The structure you draw the income from — the biggest lever, and the one nobody talks about. The 4% figure is a consequence of drawing income from an account that can lose value in a bad year. Change what the income comes out of, and the math that forced 4% changes with it.
That third one is where my work lives.
What if the income didn’t have to come out of the market at all?
Here is the part most people have never had put in front of them.
You can move a portion of a 401(k) or IRA — by direct transfer or rollover, so it isn’t a taxable distribution — into an annuity that pays you a set amount every month for the rest of your life, guaranteed by the insurance company that issues the contract and backed by its claims-paying ability. The rate that money pays out at is commonly around 6%, and it can be higher if you start later in life.
Run the same $1,000,000 through both, and tax both sides the same way, because the money came from the same pre-tax account either way:
| Staying in the market at 4% | An income annuity at 6% | |
|---|---|---|
| Gross per year | $40,000 | $60,000 |
| After roughly 15% in tax | about $34,000 | about $51,000 |
| Per month | about $2,800 | about $4,250 |
| Does it depend on the market? | Yes | No — set by the contract |
(Hypothetical illustration. Your actual payout depends on your age, the contract and the carrier, and your tax rate depends on your situation.)
That is roughly $1,400 a month more, from the exact same balance, and it arrives whether the market has a good year or a terrible one.
Two things worth being precise about, because they get blurred constantly.
The 6% is a usage rate, not a withdrawal rate. A withdrawal shrinks a portfolio — you sell something, and it’s gone. An annuity payment is what the contract is obligated to pay you, for as long as you live, whether or not the underlying account would have supported it that year.
And it doesn’t have to be all of it. This is rarely an all-or-nothing decision. Most people move the portion that has to cover the bills that arrive every month regardless — the mortgage, the utilities, the groceries — and leave the rest invested for growth and for the things they’d like to do. Guaranteeing the floor is what makes the rest feel usable.
Why does this feel different from a bigger balance?
Because a guaranteed check — backed by the issuing insurance company’s claims-paying ability rather than by how the market behaves — is permission to spend.
When your income comes out of a portfolio, every dollar you spend is a dollar that might have needed to last. That is why people who have genuinely saved enough still ration themselves — the plan never tells them they’ll be fine. When a set amount lands every month no matter what the market did, you stop doing that arithmetic in your head.
Honestly, it feels a lot like the pension your parents probably had and you were never offered. Same rhythm — a predictable amount, arriving on schedule, for life — except this one you funded yourself out of the retirement account you already built.
Who this isn’t for: if you’re still years away from needing the income and you’re comfortable with the risk you’re carrying, locking money into a lifetime income stream now is probably the wrong move — that money likely has more growing to do first. This is a conversation for someone at or near retirement who is looking at a balance and trying to work out what it will actually pay them.
If you want to see what your own number would produce, that’s a conversation worth having — book a time and we’ll run it on your actual balance rather than a round figure in an article.
How do I figure out how much I actually need saved?
Work backwards instead of forwards. Most people pick a savings target and hope the income works out. Do it the other way:
- Start with the monthly number. What does your life actually cost — not a percentage of your old salary, the real number?
- Subtract what’s already guaranteed. Social Security, a pension, any annuity income. That’s income that arrives whether the market cooperates or not.
- The gap is what your savings have to produce. Multiply that annual gap by 25 and you have what the 4% rule says you’d need saved.
- Then ask the better question: is there a structure that could produce that same income from less — or more income from what you already have?
That last question is the one I spend most of my time on with clients, and it’s the one that changes retirements.
- At the 4% rule, $1,000,000 produces about $3,300 a month before taxes — roughly $2,800 after, depending on your situation.
- 4% is a withdrawal rate, not a return. It was chosen to keep you from running out over ~30 years, not to maximize your income.
- The system shows you the balance; you live on the paycheck. Converting one to the other is the single most clarifying thing you can do.
- A portfolio you’re rationing doesn’t feel like income — which is why people underspend even when they’ve saved enough.
- The structure your retirement income comes out of moves the monthly number more than the balance does. Moving a portion of a 401(k) or IRA into an income annuity commonly pays out around 6% rather than 4%, which on $1,000,000 is roughly $4,250 a month instead of $2,800 after tax (hypothetical illustration).
- An annuity payment is a usage rate, not a withdrawal rate. A withdrawal shrinks a portfolio; an annuity payment is what the insurance company is contractually obligated to pay you for life, backed by its claims-paying ability.
- Guaranteeing the bills that arrive every month is what makes the rest of the money feel spendable — most people move a portion, not all of it.
Frequently asked questions
Is the 4% rule still accurate? It’s still a widely used planning baseline, but it was built on assumptions — interest rates, life expectancy, a roughly 30-year retirement — that have shifted since the 1990s. Some analysts argue for a lower starting rate, some for a higher one with flexible spending. It’s a reasonable starting point for a conversation, not a number to build a life on without examining it.
Is $1 million enough to retire on? It depends entirely on your monthly cost of living and what other guaranteed income you have. If Social Security covers $3,000 a month and your life costs $6,000, then $3,300 from savings gets you there. If your life costs $10,000 a month, it doesn’t. The balance alone can’t answer the question — only the monthly gap can.
How much do I need saved to get $5,000 a month? Under the 4% rule, about $1.5 million produces roughly $5,000 a month before taxes. After income taxes on a traditional account, you’d likely need meaningfully more to net $5,000. That gap between gross and net is exactly why the tax treatment of your retirement accounts deserves as much attention as the balance.
Can I withdraw more than 4% if I want to? You can withdraw whatever you like — it’s your money. The 4% figure is a guideline for how much you can take while keeping the risk of running out low over a long retirement. Taking more raises that risk, particularly if you do it early or during a market downturn. That’s the trade-off the rule is trying to manage.
Why does my retirement income feel so much smaller than my balance? Because a balance is a lump sum and income is a rate. A million dollars is genuinely a lot of money, and 4% of it is genuinely about $3,300 a month. Both facts are true at once. The disconnect people feel is the gap between what the number sounds like and what it pays — and that gap is the whole reason to plan around spendable income rather than account value.
