Guide
Worked backward from the goal, by the age you start, with the caveat most articles skip.
Assuming a 7% average annual return and starting from zero, here is the monthly contribution needed to reach $1 million by age 65:
| Starting age | Years to grow | Monthly needed | Total contributed |
|---|---|---|---|
| 25 | 40 | $405 | $194,400 |
| 30 | 35 | $584 | $245,300 |
| 35 | 30 | $855 | $307,800 |
| 40 | 25 | $1,277 | $383,100 |
| 45 | 20 | $1,970 | $472,800 |
| 50 | 15 | $3,214 | $578,500 |
| 55 | 10 | $5,846 | $701,500 |
Look at the last two columns together. The 25-year-old reaches a million having contributed $194,000 — compounding supplies the other $806,000. The 55-year-old contributes $702,000 for the same result, because there is not enough time left for growth to do the heavy lifting.
Every figure on this page came from the calculator. Change the inputs to match your own situation and watch what moves.
Open the calculatorEvery five-year delay raises the required monthly contribution by roughly 45% to 65%. From 25 to 30 costs an extra $179 a month. From 45 to 50 costs an extra $1,244 a month for the identical goal.
Put differently: a 25-year-old who delays until 35 has to more than double their monthly savings to catch up.
Starting balances change the picture substantially. To reach $1 million by 65 at 7%:
| Starting at 35 with | Monthly needed |
|---|---|
| $0 | $855 |
| $25,000 | $692 |
| $50,000 | $530 |
| $100,000 | $204 |
That last row is worth pausing on. $100,000 invested at 35 grows to roughly $761,000 by 65 on its own at 7%, so only a small monthly top-up closes the gap. Money already invested is doing more work than money you have not saved yet.
Starting at 35 with $0, to reach $1 million by 65:
| Assumed return | Monthly needed |
|---|---|
| 5% | $1,226 |
| 7% | $855 |
| 9% | $588 |
| 11% | $399 |
Tempting to plan on the 11% row. Resist it. If the return comes in lower and you saved $399 a month for thirty years expecting a million, you will land closer to $470,000 with no time to correct.
A million dollars thirty years from now will not buy what a million buys today. At 2.5% inflation, it has roughly the purchasing power of $475,000 in today's money. At 3%, closer to $410,000.
This does not mean the goal is pointless — it means "a million dollars" is a round number, not an analysis. If you want $1 million in today's purchasing power in thirty years, you are actually aiming for something closer to $2.1 million, and the monthly figures roughly double.
Rather than picking a round number, work backward from spending. A common rule of thumb suggests withdrawing about 4% of a portfolio annually in retirement. On that basis, $1 million supports roughly $40,000 a year before taxes.
Ask what annual income you want, multiply by 25, and you have a target with actual meaning behind it. It is a rough guide rather than a guarantee, but it beats a number chosen because it sounds impressive.
Why the number you choose here matters more than anything else in the plan.
Why the 25-year-old contributes a quarter as much and still ends up ahead.