How this calculator works
Most investment calculators ask what your money will grow to. This one runs the math backwards: you set the goal and deadline, and it solves for the monthly contribution. It first works out how far your existing investment will grow on its own, then finds the monthly amount that closes the gap.
The formula
r = (annual return − fee) ÷ 12 · n = years × 12
Popular goals at 7% a year
| Goal | Timeline | Monthly needed |
|---|---|---|
| $100,000 | 10 years | $578 |
| $500,000 | 25 years | $617 |
| $1,000,000 | 20 years | $1,920 |
| $1,000,000 | 30 years | $820 |
Starting from zero, before fees and taxes. Not adjusted for inflation.
Making the number smaller
- Start earlier. The cost-of-waiting table shows how quickly delay adds up.
- Extend the deadline. A few extra years can cut the monthly amount sharply.
- Keep fees low. A cheaper fund means less of your return is taken each year — compare ETF fees.
- Use what you have. Even a modest existing balance lowers the monthly amount, because it compounds the whole time.
Frequently asked questions
How much do I need to invest monthly to become a millionaire?
At an assumed 7% a year, starting from zero, about $820 a month for 30 years, or about $1,920 a month for 20 years. The shorter your timeline, the more of the work your own contributions have to do.
How much should I invest each month to reach $100,000?
Starting from zero at 7% a year, roughly $578 a month gets you to $100,000 in 10 years. Enter your own timeline and what you already have above.
What does 'my goal is in today's money' do?
Prices rise over time, so $500,000 in 25 years will buy less than $500,000 today. With this switched on, the calculator grows your target by inflation first, so the monthly amount reflects what you'd actually need.
Why does waiting a few years cost so much?
Money invested early has the longest time to compound. Delay the start and the remaining years must be covered by bigger monthly payments — and more of your own money in total.
What return should I assume?
There is no right answer. The defaults are round, conservative planning figures. Check the lower scenario: if you can afford that monthly amount, you have a cushion if markets disappoint.