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How much to save to become a millionaire? Calculator

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At an assumed annual return of 7%, you need around $855 a month without starting capital to build one million dollars in 30 years. With $25,000 starting capital it is around $692. The calculator shows your required monthly savings for any target amount. The calculation is gross, without taxes, costs and inflation. The return is not guaranteed.

Required monthly savings $692.37
Paid in
$274,253.12
Growth
$725,746.88
Target value at the end
$1,000,000.00
Target year
2056

Gross calculation, without costs, inflation and taxes. How gains are taxed depends on the country you live in. If the starting capital alone is enough at the chosen return, the required monthly savings show $0.00.

0250k500k750k1m StartYear 15Year 30 $1,000,000
The gray area is the money you paid in. The colored area above it is the growth.

All values are model calculations without guarantee. Rounding differences are possible.

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Example: $25,000 starting capital, a target of one million and a 7% return

Time to target Required monthly savingsTarget value at the endPaid in by thenOf which from returns
10 years $5,558.68$1,000,000.00$692,041.16$307,958.84
15 years $2,992.64$1,000,000.00$563,675.01$436,324.99
20 years $1,779.69$1,000,000.00$452,125.82$547,874.18
25 years $1,103.79$1,000,000.00$356,137.15$643,862.85
30 years $692.37$1,000,000.00$274,253.12$725,746.88
35 years $428.35$1,000,000.00$204,907.35$795,092.65

What this calculator answers

The existing millionaire calculator takes your current monthly savings and tells you when your portfolio reaches the million. This calculator turns the question around. You set a target year and get the monthly savings that fit it mathematically. If your real goal is living off your wealth rather than the round million, the financial independence calculator derives the target amount from your monthly spending. The guide Live off your investments then shows which costs, later income and risks belong in your plan alongside the pure monthly savings.

The defaults are $25,000 starting capital, a target of one million dollars, 30 years and a 7% annual return. This gives required monthly savings of around $692.37. Without starting capital it would be around $855.10. You can replace the million with any other target amount.

The calculation also shows how much you paid in yourself by the target and which part comes from the assumed return. This split in particular prevents a common error in thinking. A target of one million does not mean that you have to set aside a million from your income.

How I calculate the required monthly savings

The monthly savings are paid in at the end of each month. This is called payment in arrears. Your existing capital, on the other hand, earns a return from the first month.

First, I convert the annual return into a monthly return. At 7% a year, that is not simply 7 divided by 12. Because of compounding, this approximation would give 7.23% by the end of the year. I use the geometric conversion. 7% a year becomes around 0.5654% a month, and twelve such months give exactly 7% again.

Then the starting capital grows over the entire term. At 7%, $25,000 becomes $190,306.37 in 30 years, even if not a single further dollar is added. That leaves $809,693.63 missing to reach the million. The annuity formula spreads this missing end value over 360 monthly payments and takes into account that the first payment works for almost 30 years, but the last one for only one month.

The result is $692.37 a month. Over 30 years, including the starting capital, you pay in $274,253.12. The remaining around $725,746.88 comes from the return in the smooth model.

Why time changes the monthly savings so much

With the same $25,000 starting capital and the same return, you need around $1,779.69 a month for a million in 20 years. At 30 years it is around $692.37, at 35 years only around $428.35. So ten additional years lower the amount by far more than a third.

There are two effects behind this. You pay in for longer, and every early payment earns a return for longer. The second effect is often underestimated. The $692.37 you pay in during the first month grows, mathematically, to more than $5,000 over 30 years at a steady 7%. The last payment, by contrast, stays almost unchanged.

The relationship also works the other way round. If you start later, you can only make up for lost time with a considerably higher monthly amount, more starting capital, a smaller target or a higher return assumption. Of these, the return is the only lever you do not control.

Do not rely on 7% alone

A steady return does not exist in a real portfolio. The calculator still needs a number. So treat it as a scenario, not as a forecast.

For $25,000 starting capital, 30 years and a target of one million, the range looks like this:

Annual return Required monthly savings
3% $1,623.12
5% $1,093.91
7% $692.37
9% $392.63

Between 5% and 9% lie more than $700 of monthly savings. A plan that only works with the high value is therefore fragile. It is better to calculate a range and check once a year whether your actual portfolio value is still between the scenarios.

The order of the stock market years is also missing from the model. In the accumulation phase, an early price drop can help, because later payments buy more shares. A drop shortly before the target, on the other hand, can push the date back. Two portfolios can reach the same average over 30 years and take completely different paths along the way.

The million is a gross target

The calculator does not deduct any taxes. A portfolio value of one million before a complete sale is not automatically one million of available money after tax. How much goes to taxes depends on the country you live in, on your purchase prices and on the shares you choose to sell. Check the rules where you live, or ask a tax advisor.

Ongoing costs are missing as well. If a TER lowers the expected market return from 7% to 6.8%, the required monthly savings in the default example go up. Further differences from tracking difference, spreads and order costs can come on top. In the ETF savings plan calculator you can check the cost effect separately.

Inflation turns a million into a moving target

A million in 30 years buys less than a million today. At 2% inflation, it then corresponds to around $552,000 in today’s purchasing power. At 3%, around $412,000 remains.

If your target comes from a specific expense, project this expense forward. At 2% inflation, one million in today’s purchasing power corresponds to a nominal target of around $1.81 million in 30 years. You can enter exactly this value above as your target amount.

Another option is to calculate with a real return. If you simply subtract 2% inflation from a 7% return, you are left with roughly 5%. The target amount then stays easier to understand in today’s purchasing power. Mathematically, the exact real return would be slightly lower than the simple difference. For planning, it matters more that you do not deduct inflation both in the target amount and in the return at the same time. Otherwise you count it twice.

What $100 a month really achieves

The question about the million can make smaller goals look needlessly small. At 7%, $100 a month grows to around $247,154 over 40 years. You paid in $48,000. In the model, the rest comes from the return. That is not a million, but it is not a meaningless amount either.

So first set a goal that belongs to your life. That can be a portfolio size for retirement, a sum for the deposit on a home or a safety cushion. The calculator works with $100,000 just as it does with a million. After that you can put the million next to it as a second mark.

How to use the figure in everyday life

Start with the amount that is already genuinely invested today. Money in your checking account that you need for running expenses is not starting capital. Then set a target year and calculate with three returns.

Round the calculated monthly savings up. An amount of $692.37 is easier to automate as $700. The small buffer does not fully absorb costs and individual missed months, but it makes the plan less tight.

Check your position once a year. If your portfolio is above the middle path, you do not have to lower the amount right away. If it is below, you can adjust the time, the monthly savings or the target amount. A higher return cannot be ordered.

If you already have fixed monthly savings and want to know the target date instead, switch to the calculator “When will I be a millionaire?”. Both pages use the same monthly logic. One solves for the time, this one solves for the monthly savings.

Frequently asked questions

How much do I need to save each month to become a millionaire?
Without starting capital, at a 7% return and over 30 years, you need around $855.10 a month. With $25,000 starting capital the amount falls to around $692.37. The values are gross calculations without costs, taxes and inflation.
Can I become a millionaire with $500 a month?
Yes, if the time and the return are sufficient. With $25,000 starting capital and a 7% return, the path with $500 a month takes around 33.5 years. Without starting capital it is around 37.2 years. On the stock market, however, there is no fixed return.
How much do I need to save to have a million in 20 years?
Without starting capital and at a 7% return, around $1,970.30 a month is needed. With $100,000 starting capital the amount falls to around $1,207.86. The short period makes the monthly amount considerably higher.
Is $100 a month enough for one million dollars?
At a 7% return and without starting capital, $100 a month only gets you to around $247,154 after 40 years. For a million, the term would have to be almost 60 years. That is why the calculator also works sensibly with smaller target amounts.
What return should I assume in the calculator?
Calculate with several values instead of a single forecast. A cautious, a middle and a higher assumption show you how sensitive the required monthly savings are to the return. Historical averages are no promise for the future.
Are taxes and ETF costs included in the monthly savings?
No. The calculator shows the gross calculation. Ongoing fund costs, taxes and possible order costs lower the result. How investment gains are taxed depends on the country you live in. If your target amount is meant to apply after tax, you need a larger buffer.
What happens if my starting capital alone is already enough for the target?
Then the calculator shows required monthly savings of $0.00. This only means that the starting capital grows to the target under the steady return you entered. The return remains a model assumption.
Will a million in 30 years still be worth as much as today?
No. At 2% inflation, a million in 30 years will only have the purchasing power of around $552,000 in today's money. If you are aiming for a million in today's purchasing power, you have to raise the target amount by the expected inflation.

Model calculation based on your inputs. Not investment, tax or legal advice and no promise of future performance. Check with a tax advisor whether something fits your situation. Full disclaimer.