Investment Calculator
This investment calculator projects where regular investing gets you, and it does the part most tools skip: it shows the balance in today's money after inflation, not just the big nominal number. Enter a starting balance, a monthly contribution, an expected return, and a time horizon, then add an annual raise to your contribution if you like. Or flip to goal mode and it solves the monthly amount you need to hit a target, like a million by a chosen year.
- Nominal and real value
- Monthly contributions
- Annual increase
- Goal-solving mode
- Growth chart
Last updated July 19, 2026 Estimate for planning, not investment advice Reviewed by the Calcowa finance team
Enter a return, years, and an amount above 0.
The yearly raise increases your contribution each year. Returns are not guaranteed; this is a planning estimate, not investment advice.
FV = P(1 + i)^n + PMT × ((1 + i)^n - 1) / i
What each input does
The expected return and the time horizon move the result far more than the starting balance, so it pays to be realistic about both. Here is what each field controls and a sensible range to try.
| Input | What it does | Typical range |
|---|---|---|
| Starting balance | The amount you begin with today | $0 to $100,000+ |
| Monthly contribution | What you add every month | $50 to $2,000 |
| Expected return | Average annual growth, net of fees | 4% to 10% |
| Years | How long the money stays invested | 5 to 40 |
| Inflation | Used to show real, today-money value | 2% to 4% |
| Yearly raise | Annual bump to your contribution | 0% to 5% |
The investment growth formula
The future value of an investment with regular deposits is FV = P(1 + i)^n + PMT × ((1 + i)^n - 1) / i, where P is the starting balance, PMT is the monthly contribution, i is the monthly return, and n is the number of months. The real value then divides that by inflation over the term. Here is a worked example with $10,000 to start, $500 a month, a 7% return, and 20 years, with no yearly raise:
- 1
Turn the yearly return into a monthly oneA 7% annual return is a monthly rate i of about 0.565%, found with (1.07) to the power of 1 divided by 12, minus 1.
- 2
Grow the starting balanceP(1 + i)^n is 10,000 × 1.07^20, which is about $38,700 on its own.
- 3
Add the contributionsThe $500 monthly deposits over 240 months grow to about $253,800 using the series part of the formula.
- 4
Adjust for inflationTogether that is about $292,500 nominal. Divided by 1.03^20, the real value is roughly $161,900 in today's dollars.
Why the inflation-adjusted value is the honest one
A projection that only shows the nominal balance quietly flatters your plan. Prices rise over the decades you are investing, so a dollar in year 25 buys less than a dollar today. The real value divides the future balance by cumulative inflation and answers the question you actually care about: will this pot buy the life you are planning for? That is why this investment calculator shows both figures side by side, with the real value highlighted. When you set a goal, aim the target at real terms too, since a million in 2050 dollars is not a million in today's purchasing power.
Two more tools pair well with this one. To see interest-on-interest without the inflation and goal features, the compound interest calculator keeps it simple. To turn a savings rate or a target into a percentage, the percentage calculator is handy alongside it.
Frequently asked questions
An investment calculator projects how a pot of money grows over time when you add to it regularly and it earns a return. You enter a starting balance, a monthly contribution, an expected annual return, and a time horizon, and it works out the future value, how much of that is your own money versus growth, and what the balance is worth after inflation. This one goes further than a plain growth tool: it shows the inflation-adjusted 'real' value beside the headline number and can solve the monthly amount you need to reach a target.
Nominal value is the raw future balance, the dollar figure your account would actually show. Real value strips out inflation, so it tells you what that balance buys in today's money. A $500,000 balance in 25 years sounds large, but at 3% inflation it buys what about $240,000 buys now. That gap is why the calculator shows both: the nominal number motivates, and the real number keeps the plan honest. Your 401k might hit a big figure, yet the real value is the one that answers whether it actually gets you there.
Switch to goal mode and enter the target, your starting balance, the expected return, and the years you have. The calculator runs the future-value math in reverse and returns the monthly contribution that lands you on the target. It also shows what that goal is worth in today's dollars, so you can decide whether the target itself should be higher to keep its purchasing power. Change the return or the time horizon and the required monthly updates instantly.
Use a rate you can defend, not a hopeful one. A broad stock index has historically averaged around 7% a year after inflation over long periods, or roughly 10% before inflation, though any single decade can be far higher or lower. A balanced mix of stocks and bonds sits lower, and cash lower still. Because the return drives the result more than any other input, it is worth running a cautious rate and an optimistic one to see the range rather than betting on one number.
No, and that is deliberate, because tax treatment depends on the account. Money in a Roth grows and comes out tax-free, a traditional 401k or IRA is taxed on withdrawal, and a taxable brokerage owes tax on gains and dividends along the way. Fund fees also quietly lower your real return. Treat the return you enter as your net-of-fee expected return, and remember the nominal figure is before any tax due at withdrawal. It is a planning estimate, not tax or investment advice.
It raises your monthly contribution by a set percentage each year, which mirrors how people usually invest more as their pay grows. Setting it to 3% means a $500 monthly contribution becomes about $515 in year two, $530 in year three, and so on. Even a small yearly bump makes a large difference over decades because each raised contribution gets its own runway to compound. Leave it at 0 for a flat contribution the whole way through.
They share the same growth engine, but the focus differs. A compound interest calculator centers on how interest builds on itself at a chosen compounding frequency. This investment calculator is built around a real-life plan: it foregrounds inflation-adjusted value, an annual contribution increase, and a goal-solving mode for questions like 'what monthly gets me to a million.' If you just want to see interest-on-interest, the compound interest calculator is simpler; for retirement-style planning with inflation and a target, this is the fuller tool.
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Planning for the long haul?
Set a goal above, then check the real value against it.