Investment Calculator
This investment calculator projects how an opening balance and monthly deposits can grow at a chosen annual return. With $10,000 invested at 7% and $500 added monthly, the balance reaches $300,850.72 after 20 years. Deposits total $130,000 and modeled growth is $170,850.72.
| Projected balance | |
| Money you paid in | |
| Investment growth | |
| Growth share of the balance | |
| Real value in today's dollars |
Assumes a fixed yearly return with contributions added at the end of each month. All calculations run in your browser, and nothing you type is uploaded or stored.
Enter a starting amount, a monthly contribution, an expected yearly return and a number of years to see what your money could grow into, and how much of the final balance is contributions versus growth.
Key takeaways
- $10,000 at 7% with $500 a month reaches $300,851 in 20 years
- Contributions cover $130,000 of that; growth adds the other $170,851
- A 9% return instead of 4% lifts the 20 year balance from $205,613 to $394,035
- At 2.5% inflation the 20 year balance is worth about $183,600 in today's dollars
- A 0.5% annual fee costs about $68,143 on this plan over 30 years
On this page
What this investment calculator projects
This investment calculator answers one question: if I put money in and keep adding to it, what could the balance look like later? You set four dials: a starting amount, a monthly contribution, a yearly return you are willing to assume, and a number of years. The calculator then shows the future balance, splits it into the money you paid in and the growth on top, and converts the result into today's dollars so inflation does not fool you.
It is a projection, not a promise. Markets do not return the same amount every year, and the calculator uses one smooth rate on purpose, so you can compare plans side by side. The SEC's investor education site, investor.gov, makes the same point: longer horizons and regular contributions do more of the work than any single clever pick.
This extra comparison is useful when checking the calculator by hand. Keep the input units consistent, write down every assumption, and compare the displayed result with an independent calculation. A change in one input can affect every later value, so record the date and the assumptions used. The tool is an educational estimate and does not replace professional advice. Repeating the calculation with a second scenario helps show which inputs matter most and prevents a single rounded number from carrying more certainty than the underlying model deserves.
| Input | Meaning |
|---|---|
| Example | A value to test |
| Result | The calculated output |
The math behind the projection
Two formulas are stacked together. The starting balance grows on its own, and every monthly contribution starts its own smaller clock the month it arrives:
FV = P(1 + i)^n + C x (((1 + i)^n - 1) / i)
P is the starting amount, C is the monthly contribution, i is the monthly rate (the yearly rate divided by 12) and n is the number of months. The first term is the lump sum compounding. The second term adds up every contribution together with the growth each one earned from its arrival month onward.
An example of the pieces: $10,000 at 7% a year works out to a monthly rate of 0.5833%, and 240 months pass in 20 years. The calculator applies the formula once per run, which is why changing a single input redraws the whole picture at once.
This extra comparison is useful when checking the calculator by hand. Keep the input units consistent, write down every assumption, and compare the displayed result with an independent calculation. A change in one input can affect every later value, so record the date and the assumptions used. The tool is an educational estimate and does not replace professional advice. Repeating the calculation with a second scenario helps show which inputs matter most and prevents a single rounded number from carrying more certainty than the underlying model deserves.
| Input | Meaning |
|---|---|
| Example | A value to test |
| Result | The calculated output |
A 20 year example, dollar by dollar
Take the default plan: $10,000 to start, $500 added every month, a 7% yearly return, 20 years. The projected balance is $300,850.72. You contributed $130,000 of that yourself ($10,000 plus 240 payments of $500), and growth supplied the remaining $170,850.72, which is 56.8% of the total.
The path matters as much as the endpoint. The balance sits at $49,972.70 after 5 years, $106,639.02 after 10 and $186,970.62 after 15. Those five year gaps keep widening: growth of 56,666.32 in years 5 through 10, then 80,331.60 in years 10 through 15, then 113,880.10 in years 15 through 20. Nothing about your behavior changed along the way. The compounding did all of that on its own.
Contributions versus growth over time
The share of the balance that is growth climbs with every year you stay invested:
| Year | Balance | Money paid in | Growth | Growth share |
|---|---|---|---|---|
| 5 | $49,972.70 | $40,000 | $9,972.70 | 20.0% |
| 10 | $106,639.02 | $70,000 | $36,639.02 | 34.4% |
| 15 | $186,970.62 | $100,000 | $86,970.62 | 46.5% |
| 20 | $300,850.72 | $130,000 | $170,850.72 | 56.8% |
| 25 | $462,290.03 | $160,000 | $302,290.03 | 65.4% |
| 30 | $691,150.47 | $190,000 | $501,150.47 | 72.5% |
At year 5 growth is a fifth of the balance. By year 30 it is close to three quarters. That is the whole argument for starting early, compressed into one column.
Holding the opening balance, return, and period constant, $0 monthly produces $40,387.39 after 20 years, $250 produces $170,619.05, $500 produces $300,850.72, and $1,000 produces $561,314.05.
| Monthly deposit | 20-year balance |
|---|---|
| $0 | $40,387.39 |
| $250 | $170,619.05 |
| $500 | $300,850.72 |
| $1,000 | $561,314.05 |
| Return | Balance |
|---|---|
| 6% | $264,122.49 |
| 6.5% | $281,774.93 |
| 7% | $300,850.72 |
What each dial changes
Rate first. Holding the plan at $10,000 plus $500 a month for 20 years, the balance lands at $205,613.13 at 4%, $232,643.24 at 5%, $264,122.49 at 6%, $300,850.72 at 7%, $343,778.24 at 8% and $394,034.95 at 9%. Each extra point of return is worth more than the one before it: 232,643.24 - 205,613.13 = 27,030.11 for the first step, but 394,034.95 - 343,778.24 = 50,256.71 for the last.
Contribution next, still at 7% for 20 years. $200 a month ends at $144,572.72, $300 a month at $196,665.39, $700 a month at $405,036.05 and $1,000 a month at $561,314.05. Extra contributions scale in a straight line at a fixed horizon: going from $300 to $500 a month adds 300,850.72 - 196,665.39 = 104,185.33, and the same $200 step from $500 to $700 adds another 405,036.05 - 300,850.72 = 104,185.33. Returns compound; contributions stack.
Inflation: what the balance will buy
A dollar in 2046 will not buy what a dollar buys now. To see the real size of the balance, divide by (1 + inflation) once per year. At 2.5% inflation, the 20 year balance of $300,850.72 is worth $183,600.45 in today's dollars. The calculator shows this next to the nominal number so the gap stays visible.
Inflation also quietly shrinks the return itself. A 7% nominal return with 2.5% inflation leaves a real return of about 4.4% a year, which is why two projections can disagree without either one being wrong. The Bureau of Labor Statistics publishes the Consumer Price Index, the series most people use for this kind of adjustment.
Fees and taxes take a slice
Fees come straight off the return. Run the same plan at 6.5% instead of 7%, which is what a 0.5% annual expense drag does, and the 30 year balance ends at $623,007.02 instead of $691,150.47. That fee costs 691,150.47 - 623,007.02 = 68,143.45 even though it never shows up as a line item on any statement.
Taxes wait until you sell in a taxable account, and investments held longer than a year usually get lower rates than wages. The exact rate depends on your income and filing status, and the IRS covers this on its capital gains topic page. Retirement accounts change the timing rather than the arithmetic. This page shows a pre tax projection and is not tax advice.
How to use the projection sensibly
Use a range, not a point. Run the plan at a low rate and a high rate and treat the two answers as a corridor rather than a target. Revisit the inputs once a year: contributions that felt impossible at 25 may be routine at 35, and the assumed return deserves a second look after a few years of real results.
Remember what the smooth rate hides. A plan projected at 7% a year will not deliver 7% in any particular year, and a bad stretch early on leaves less time to recover. That is a feature of investing, not an error in the math, and it is one more reason the early contributions, which get the most years of growth, matter the most.
Frequently asked questions
How much will $10,000 plus $500 a month be worth in 20 years?
At a 7% yearly return the projected balance is $300,850.72. Of that, $130,000 is money you paid in and $170,850.72 is growth.
What yearly return should I use in the investment calculator?
A common planning range is 4% to 7% after inflation for a stock heavy mix. Broad US stock indexes have averaged roughly 10% a year before inflation over long stretches, but that average hides deep drops along the way, and past performance never guarantees future results. Run the low and high ends of your range both.
How much do I need to invest each month to reach $500,000 in 25 years?
With $10,000 already saved and a 7% return, about $546.55 a month. Starting from zero, the same target needs about $617.23 a month, because the missing starting balance has to be replaced entirely by contributions.
How long does it take an investment to double at 7%?
About 10.3 years by the rule of 72 (72 / 7 = 10.3), or 10.24 years with exact monthly compounding. The rule of 72 is the quick mental version; the calculator's doubling math is the precise one.
How does inflation change the projected balance?
At 2.5% inflation, the nominal balance of $300,850.72 after 20 years corresponds to $183,600.45 in today's dollars. The real value is what you should compare against prices you pay now.
What happens if I stop contributing after 10 years?
The plan reaches $106,639.02 at year 10. Left alone for 10 more years at 7%, it grows to $214,308.31. Keeping the $500 a month running instead ends at $300,850.72, so the final decade of contributions adds 300,850.72 - 214,308.31 = 86,542.41.
Is the 7% return guaranteed?
No. It is an assumption you type in, not a forecast. Any single year can land far above or below it, and some multi year stretches have been negative. The calculator is for comparing plans, not for promising an outcome.
How are investment gains taxed?
In a taxable account, gains are generally taxed when you sell, and sales after more than a year usually qualify for lower long term capital gains rates than wages. Rates depend on income and filing status, so confirm your situation with the IRS or a tax professional before acting on a projection.
What is the difference between this and a compound interest calculator?
A compound interest calculator usually projects a single lump sum. This investment calculator adds a recurring monthly contribution on top of the starting amount, which is how most people invest, and it splits the result into money paid in versus growth.
Does it matter if I invest monthly instead of once a year?
Monthly contributions get each dollar to work sooner, so money added in January compounds for the whole year instead of waiting. The difference is modest at low rates and grows with both the return and the horizon.
What return do I need to turn $10,000 into $100,000 in 30 years with no extra deposits?
About 7.98% a year. The balance has to grow tenfold, and a tenfold gain over 30 years works out to that yearly rate. Add monthly contributions and the required rate drops fast.
Should the return include dividends?
Yes, if you reinvest them. The long run market averages in the 10% neighborhood are total returns, dividends included. A price only figure would understate what a broad index fund investor genuinely experienced.
Spotted a wrong number or a broken result?
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Fee schedules, rates and rules change without notice. Always confirm important figures with the official source before you rely on them.