Investment Return Calculator
Project the future value of any investment portfolio. See how an initial lump sum and monthly contributions compound over time.
How to read your result
- Future value
- Projected nominal balance. To see today's buying power, run the same figure through the Inflation Calculator (3% is a fair long-term assumption).
- Investment growth
- Everything earned by compounding — the share of your final balance the market did for you, not your contributions.
- Growth multiple
- Final value ÷ amount contributed. Above 3× usually means a long horizon (25+ yrs) is doing most of the heavy lifting.
- Sensitivity check
- Re-run at rate −2% and rate +2% to see the realistic range. A 30-yr projection at 5% vs 9% can differ by 2–3×.
Your projection under different return assumptions
Same starting balance ($10,000) and monthly contribution ($500) — only the assumed annual return and the horizon change. Nobody knows which row they will actually live through, so plan against the middle and check the downside.
| Return assumption | After 10 years | After 20 years | After 30 years |
|---|---|---|---|
| 4% annual return | $88,533 | $205,613 | $380,160 |
| 5% annual return | $94,111 | $232,643 | $460,807 |
| 6% annual return | $100,134 | $264,122 | $562,483 |
| 7% annual return | $106,639 | $300,851 | $691,150 |
| 8% annual return | $113,669 | $343,778 | $854,537 |
| 9% annual return | $121,271 | $394,035 | $1,062,678 |
Nominal projected values before tax and fees, with all returns reinvested. A 3-percentage-point spread in the assumption can more than double a 30-year outcome — which is why a single projection should never be treated as a forecast.
What changing your monthly contribution does
Holding the 7% return and 25-year horizon fixed, this shows how each extra (or missing) $100 per month splits between money you deposit and growth the market adds.
| Monthly contribution | You contribute | Investment growth | Projected value |
|---|---|---|---|
| $300/month | $100,000 | $200,276 | $300,276 |
| $400/month | $130,000 | $251,283 | $381,283 |
| $500/month | $160,000 | $302,290 | $462,290 |
| $600/month | $190,000 | $353,297 | $543,297 |
| $750/month | $235,000 | $429,808 | $664,808 |
| $1,000/month | $310,000 | $557,326 | $867,326 |
Contributions are assumed flat in nominal terms. If you raise deposits with pay rises, the real outcome sits above every row here.
How this projection is calculated
What this page calculates
FV = P × (1 + r/12)^(12t) + PMT × [ ((1 + r/12)^(12t) − 1) ÷ (r/12) ]P is the starting balance, PMT the monthly contribution, r the assumed annual return and t the horizon in years. The page simulates the account month by month rather than using a single closed-form step, so partial years and a zero starting balance behave correctly.
Assumptions
- The assumed return is applied evenly every month, and every contribution lands at month end.
- All returns — dividends, interest and capital gains — are reinvested immediately.
- Contributions stay constant in nominal terms; the model does not index them to inflation or pay rises.
- Figures are nominal and pre-tax: no capital gains tax, dividend tax, platform fee or fund expense ratio is deducted.
Limitations
- Real markets do not deliver a smooth annual return, so short-horizon projections will be wrong in both directions.
- Sequence-of-returns risk is not modelled — two portfolios with the same average return can end far apart.
- Withdrawals, rebalancing costs and changes of allocation over time are not modelled.
- Currency, contribution limits and account-type rules are not enforced; the projection accepts any input you enter.
Reference data
Results are estimates for educational use only and are not individualised financial advice. Read our calculation methodology and editorial policy.
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Recommended next steps
- Reverse-solve: what contribution hits your target?
- Convert this nest egg into retirement income
- Calculate years to financial independence
- Adjust the projection for inflation
- Inspect the underlying compound interest math
- Read: best compounding strategy for beginners
- Read: how much will $300/month grow to?
- Read: how much will $2,000/month grow to?
- Read: how much will $5,000 invested grow to?
- Find out what age this portfolio lets you retire
- Read: how much money do you need to retire?
How it works
- 1Enter your starting balance
Whatever you already have invested today (or $0 to start fresh).
- 2Add a monthly contribution
Use what you can realistically invest every month.
- 3Choose an expected return
7% is a reasonable long-term US stock market estimate after inflation.
- 4Set a time horizon
Match the years to your goal — retirement, a house deposit, or college funding.
- 5Stress-test the result
Re-run with the return rate lowered by 2% to see how sensitive the projection is.
Investment returns are the engine of long-term wealth. Unlike savings accounts that earn 4–5%, broadly diversified stock portfolios have historically returned 7–10% per year over multi-decade periods — though with significant year-to-year volatility.
The most important factor in long-term investing isn't the rate of return — it's time. A $500/month investment at 7% return becomes about $87,000 after 10 years, $263,000 after 20 years, and a stunning $610,000 after 30 years. That's the magic of compound returns.
Use this calculator to test assumptions: how much will my Roth IRA be worth at retirement? What if I bump my contribution from $500 to $750/month? What if returns are lower than expected? Running multiple scenarios is the best way to set realistic financial targets.
Remember: real market returns aren't smooth. Plan for years with -20% returns and years with +30% returns. Stay invested through the dips — historically that's been the most reliable way to capture long-term growth.
The investment growth formula combines two pieces: the future value of your starting lump sum, and the future value of an annuity (the stream of monthly contributions). Both grow at the same compound rate, but the lump sum has the entire time horizon to compound while each new contribution has progressively less time — which is exactly why front-loading contributions early in your career has such an outsized impact on the final balance.
A simple rule of thumb: every 10 years you delay investing roughly halves your end-of-career portfolio. That's the rule of 72 working against you — at a 7% return, money doubles every ~10.3 years, so a missed decade is a missed doubling.
If you're using this as a 401(k) or Roth IRA calculator, set the return to your fund's expected long-term net-of-fees return (usually 5–7% real for a balanced index portfolio). For taxable brokerage projections, subtract another 0.5–1% to model dividend and rebalancing taxes.
Choosing a realistic return assumption is the single biggest lever in any investment projection — and the most commonly abused. The S&P 500 has averaged about 10% nominal and 7% real (after inflation) over the last 100 years, but that's an average across booms, busts, two world wars, and several decade-long flat stretches. Sensible planning uses 6–7% real for diversified stock portfolios, 3–4% for balanced 60/40 portfolios, and 1–2% for bonds and cash. If your projection only works at 9%+, you're building a plan on optimism, not arithmetic.
The mechanics behind compounding are worth understanding because they explain why time, not contribution size, dominates long-term outcomes. Suppose you invest $10,000 today at 7% and never add another dollar. After 10 years you have about $19,700. After 20 years, $38,700. After 30 years, $76,100. After 40 years, $149,700. Each decade roughly doubles the previous total — and the doubling accelerates because each new dollar of growth itself starts earning. That same exponential curve is why someone investing $200/month from age 22 to 32 (and then stopping completely) often ends up wealthier at 65 than someone who starts at 32 and contributes $200/month for the next 33 years.
Real-world investing differs from a calculator in one critical way: sequence-of-returns risk. Two investors can experience the same average annual return over 30 years and end up with wildly different balances depending on when the good and bad years arrive. Bad years early in retirement (when you're withdrawing) are devastating; bad years early in your career (when you're still buying) are actually helpful, because you accumulate more shares at lower prices. This is why many planners recommend gradually shifting from stock-heavy to bond-heavy portfolios as retirement approaches — to reduce the impact of an unlucky sequence in the years that matter most.
Three account types do most of the heavy lifting for US investors. <strong>401(k)s</strong> offer pre-tax contributions, employer matching (free money — always capture the full match), and a 2026 contribution limit of $23,500. <strong>Roth IRAs</strong> offer tax-free growth and tax-free withdrawals in retirement, with a $7,000 contribution limit. <strong>Taxable brokerage accounts</strong> have no contribution limits and offer flexibility, but every dividend and realized gain is taxed in the year it occurs. A common priority order: capture the full 401(k) match, max the Roth IRA, max the 401(k), then add to taxable brokerage.
Beware of fees — they look small annually but compound the same way returns do, just against you. A 1% expense ratio on a $500/month, 30-year portfolio costs roughly $90,000 in foregone growth compared to a 0.05% index fund. Always check the expense ratio (look for under 0.20% for diversified index funds), avoid 'loaded' mutual funds with front- or back-end sales charges, and ignore advisor fees above 1% unless they include real planning value, not just rebalancing.
If you want to go deeper, our cornerstone guide on how compound interest works walks through the math, the worked examples, and the practical scenarios that turn a calculator output into a real plan. Pair it with the rule of 72 — divide 72 by your assumed return rate to estimate doubling time — for a fast sanity check on any projection this calculator produces.
An investment return calculator (also called an investment growth calculator, portfolio projection calculator, or investment forecast tool) exists to answer one question in plain numbers: what will my investment be worth? You supply the starting balance, any recurring monthly or annual contributions, an expected annual return, and the number of years you'll stay invested; the calculator applies compound growth to every dollar and returns the projected future value, the amount you contributed, and the amount that came from investment growth alone. It works equally well for a one-time lump sum, a monthly deposit habit, or a mix of both.
Lump-sum investing and recurring investing behave differently under the hood. A lump sum has the full time horizon to compound from day one, which is why it usually produces a higher end balance than the same total amount spread out monthly. Recurring contributions — a $500 monthly SIP, a payroll-deducted 401(k), or an annual IRA deposit — smooth out timing risk by buying shares at many different prices, which matters more emotionally than mathematically. The rational choice, when a lump sum is genuinely available, is to invest it immediately; the practical choice, for anyone earning a paycheck, is to automate monthly contributions and forget about them.
Investment growth over time follows a hockey-stick curve, not a straight line. Over the first 5 years a $500/month portfolio at 7% only reaches about $36,000 — most of that is money you personally deposited, with roughly $6,000 of investment growth. By year 10 the balance is around $87,000 with about $27,000 of growth. By year 20 it's ~$263,000 with $143,000 of growth. By year 30 it's ~$610,000 with $430,000 of growth. Contributions dominate the early years; investment growth dominates the later years. This is why the single most valuable action for a new investor is starting — not optimising fund choice, not timing entries, just starting the compounding clock.
Inflation is the silent partner in every investment projection. A nominal return is the headline percentage a fund reports; the real return is what's left after inflation. If your portfolio earns 8% nominal but inflation runs 3%, your real return is roughly 5% and your future dollars will buy 5% more each year than today's dollars — not 8% more. For any horizon over 10 years, run the projection twice: once in nominal terms to see the future dollar figure, and once at a lower real rate (subtract ~3%) to see today's-dollar buying power. Pass the nominal result through our inflation calculator to translate it back to today's dollars in one step.
Historical stock market returns are a guide, not a guarantee. From 1926 to 2025 the S&P 500 averaged roughly 10% nominal and 7% real, but individual decades varied wildly — the 1930s and 2000s delivered near-zero real returns, while the 1950s, 1980s, and 2010s exceeded 12% real. No calculator can tell you which decade you'll live through. Use conservative assumptions (6–7% real for stock-heavy portfolios, less for balanced ones), and treat any single projection as one plausible path rather than a promise. This isn't financial advice — it's arithmetic. Your personal allocation, tax situation, and risk tolerance are things only you (or a fiduciary planner) can decide.
Every projection here rests on three explicit assumptions, and it's worth naming them. First, the return is applied evenly every month rather than in the lumpy way real markets deliver it. Second, all returns are reinvested — dividends, interest, and capital gains stay in the account and immediately start compounding. Third, contributions are constant in nominal terms: the calculator does not automatically raise your monthly deposit with inflation or pay rises. None of these assumptions are wrong, but each one shifts the answer. Even monthly returns overstate certainty; reinvestment is only true if you actually reinvest; and flat contributions understate the end balance for anyone whose income grows.
Regular contributions deserve a closer look, because they behave very differently from a lump sum. Each monthly deposit is effectively its own small investment with its own compounding clock. The deposit you make in month one of a 30-year plan has 360 months to grow; the one you make in the final year has almost none. That's why the first five years of contributions typically account for a disproportionate share of the final balance — often 30–40% of the total on a 30-year projection, despite representing only a sixth of the money you put in. Practically, this means raising your contribution early beats raising it later, and a temporary pause in your twenties costs far more than the same pause in your fifties.
A useful way to read the output is to compare the two figures side by side: what you contributed versus what the market added. In a 10-year projection at 7% with $500/month, you contribute $60,000 and growth adds roughly $27,000 — contributions still dominate. Stretch the same plan to 20 years and you contribute $120,000 while growth adds about $143,000; growth has just overtaken your deposits. At 30 years you contribute $180,000 and growth adds about $430,000 — more than twice what you put in. The crossover point, where the portfolio starts earning more per year than you deposit, usually arrives somewhere between years 12 and 16 at typical rates, and it's the single most motivating milestone in long-term investing.
Where you hold the investment changes the net result as much as the return assumption does. A 401(k) with an employer match effectively adds an instant 50–100% return on the matched portion — no projection can beat that, so capture the full match before optimising anything else. A Roth IRA removes tax from the growth entirely, which on a 30-year projection is worth roughly a full percentage point of annual return compared with a taxable account. Once you have a projected balance you're happy with, take it to the retirement income calculator to see what it supports as a sustainable withdrawal, or to the savings goal calculator to reverse-solve the contribution needed for a specific target rather than a specific horizon.
Example scenarios
Grows to ~$610,000. You contributed $180,000 — the rest is investment growth.
Grows to ~$810,000. Strong path to retirement security.
Grows to ~$1,100,000. Time + compounding does most of the work.
Grows to ~$1,050,000. Aggressive savings rate reaches seven figures in two decades.
Grows to ~$265,000 on just $48,000 contributed — a 5.5× growth multiple from starting young.
Grows to ~$380,000. The starting balance alone roughly 7.6×s with no further contributions.
Grows to ~$420,000 — almost $200k less than the 7% scenario. A 2% return swing matters enormously over 30 years.
Grows to ~$1.13M. Shows the upside if markets outperform — useful as a planning ceiling, not a target.
Grows to ~$38,700 with no additional deposits — the starting balance nearly quadruples on time alone.
Grows to ~$430,000. Illustrates a mid-career rollover left untouched until retirement.
End values: ~$500k, ~$745k, ~$1.13M. Same contribution, wildly different outcomes — return assumption is the biggest lever.
Grows to ~$687,000. Combining a starting balance with a steady SIP typically outperforms either strategy alone.
~$118k, ~$400k, ~$1.09M. The same plan viewed at three horizons — each extra decade roughly triples the balance.
Worth ~$27,600 today. The same $10,000 invested only 5 years ago is worth ~$14,000 — the cost of waiting, in one comparison.
~$610,000 vs ~$732,000. An extra $100/month — $36,000 of deposits — adds ~$122,000 to the end balance.
~$787,000 vs ~$366,000. Ten years earlier more than doubles the outcome on identical contributions.
What affects your result?
Compounding is exponential, not linear. Doubling the years far more than doubles the final balance — that's why an extra 10 years often matters more than an extra $200/month.
A 1% swing in return changes a 30-year balance by ~30%. Be conservative: use 5–7% real for stocks, 1–3% for cash/bonds.
The contribution dominates the first 10–15 years. After that, returns on existing balance take over as the bigger driver.
Expense ratios above 0.5% and high turnover in taxable accounts can subtract 1–2% from realized return — model that by lowering the assumed rate.
Two portfolios with the same average return can end up worlds apart depending on whether bad years hit early or late. Most damaging near retirement, when withdrawals turn losses permanent.
If you raise contributions with inflation or pay raises, the final balance can be 30–50% higher than a flat-contribution projection — most calculators (this one included) assume flat.
A 3% inflation assumption cuts the real value of a 30-year projection roughly in half. Always sanity-check the future-dollar figure against today's buying power.
Every dollar pulled out early skips the remaining years of compounding. A $10k withdrawal at year 5 of a 30-year plan can cost $60k+ in end value at 7%.
Common mistakes to avoid
- Using a 10%+ assumed return because 'that's the S&P average' — that's nominal and pre-fee. After inflation and fees, 5–7% is more honest.
- Confusing nominal and real returns — a $1M projection in 30 years at 10% nominal might only buy what $400K buys today.
- Ignoring sequence-of-returns risk — early big losses near retirement hurt more than the same losses early in your career.
- Forgetting to increase contributions with income — most people raise lifestyle but freeze 401(k) contributions for years.
- Pulling money out during market drops — that's when a calculator's projections most often fail to materialize.
- Comparing the future-value number to today's living costs — without adjusting for inflation it looks much bigger than it really is.
- Skipping employer 401(k) match — that's an instant 50–100% return on every contribution and dwarfs any rate-of-return question.
- Modeling only one scenario — always run an optimistic, base, and conservative projection (e.g. 5% / 7% / 9%) to bracket the real outcome.
- Starting too late and assuming a higher return will make up for lost years — it almost never does. A missed decade at 7% is a missed doubling.
- Chasing last year's best-performing fund. Persistence of top-quartile performance is famously weak; low-cost index funds beat most active funds over 20+ years.
- Stopping contributions during a bear market. The lower prices are exactly when new deposits buy the most future growth.
Related Calculators & Guides
Hand-picked next steps that build on what you just learned.
- Compound Interest CalculatorSee how reinvesting your earnings can dramatically increase long-term investment growth and shorten the time it takes to hit your target.Explore
- Inflation CalculatorConvert nominal returns into real, inflation-adjusted purchasing power so your projected balance actually reflects what you can spend.Explore
- Savings Goal CalculatorWork backwards from a specific target to see the monthly contribution and return you need to reach it on time.Explore
- Retirement Income CalculatorTurn your projected portfolio into a realistic monthly retirement paycheck using safe-withdrawal assumptions.Explore
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Common questions
What return rate should I use?
The S&P 500 has averaged about 7% annual return after inflation over the long run (10% nominal). For a conservative projection use 5–6%; for an optimistic one use 8–10%. Never assume past returns are guaranteed.
Do these calculations account for inflation?
Use a 'real' return rate (e.g. 5–7%) to express results in today's dollars. Use a nominal rate (e.g. 8–10%) to see the future-dollar value, which will buy less than today.
What's the difference between this and a compound interest calculator?
They use the same math. 'Investment return' framing emphasizes long-term growth of stocks/ETFs, while 'compound interest' framing emphasizes savings accounts and bonds. Same formula either way.
Should I include taxes?
Tax-advantaged accounts like 401(k)s and IRAs grow tax-deferred or tax-free. For taxable brokerage accounts, dividends and realized gains are taxed yearly — subtract ~0.5–1% from the assumed return as a rough tax drag.
How is investment growth calculated?
Future value = initial × (1 + r/n)^(n·t) + monthly contribution × [((1 + r/n)^(n·t) − 1) / (r/n)], where r is the annual return rate, n the compounding periods per year (12 for monthly), and t the years invested. Most brokerage statements assume monthly or daily compounding.
How much will $500 a month grow to in 30 years?
At a 7% real return with monthly contributions, $500/month becomes about $610,000 after 30 years — you'll have contributed $180,000, and roughly $430,000 is investment growth from compounding.
How much will $1,000 a month grow to in 20 years?
At 7%, $1,000/month invested for 20 years grows to roughly $525,000. Bump the time horizon to 30 years and the same monthly contribution grows to about $1.22 million — time matters more than amount.
Is 7% a realistic stock market return?
Yes — 7% is the long-term real (inflation-adjusted) return of the US stock market since 1926. Nominal returns have averaged ~10%, but inflation has averaged ~3%. For honest long-term planning, use real returns and think in today's dollars.
How do I project investment growth with monthly contributions?
Set the starting balance to what you have today, enter your realistic monthly contribution, choose 6–7% return for a long horizon (10+ years), and review the future value. Test with the same scenario at ±1% return to see how sensitive the projection is.
Should I invest a lump sum or dollar-cost average?
Historical data shows lump-sum investing beats dollar-cost averaging about 65–70% of the time because markets rise more often than they fall. DCA wins when it's the difference between investing and not investing at all.
What is an investment return calculator?
It's a tool that projects the future value of a portfolio based on a starting balance, recurring contributions, an assumed annual return, and a time horizon. It applies the compound-growth formula month by month so you can see how a lump sum plus ongoing deposits could grow into a retirement nest egg, house deposit, or long-term investment target.
How do I calculate the value of an investment over time?
Multiply the starting balance by (1 + r)^n, where r is the periodic return and n is the number of periods, then add the future value of each contribution. This calculator does that automatically — enter your inputs and it returns the projected balance, total contributions, and pure investment growth for any horizon from 1 to 40+ years.
What return should I assume for a mutual fund or ETF?
A diversified US stock index ETF (e.g. VTI, VOO) has averaged ~7% real return long-term. Balanced funds (60% stock / 40% bond) average ~5% real. Bond funds average ~1–2% real. Always subtract the fund's expense ratio from the assumed return — a 0.5%+ fee compounds heavily over 20+ years.
How risky is investing in the stock market?
In any single year, US stocks have historically ranged from about −40% to +50%. Over rolling 20-year periods, however, they've been positive nearly 100% of the time. The main risk isn't volatility — it's selling during a drop. A calculator projection assumes you stay invested through downturns.
What is a SIP (systematic investment plan)?
A SIP is a fixed recurring investment — usually monthly — into the same fund or portfolio. It's the same idea as a 401(k) contribution or a monthly Roth IRA deposit: it enforces dollar-cost averaging and removes the temptation to time the market. Use the 'Monthly contribution' field to model any SIP.
Does this calculator account for annual contribution limits?
No — you can input any monthly contribution. In real accounts, 2026 limits are $23,500 for a 401(k) and $7,000 for an IRA (roughly $1,958 and $583 per month). If you exceed those in the projection, assume the overflow goes into a taxable brokerage account.
How do I model an annual contribution instead of a monthly one?
Divide the annual amount by 12 and enter it as a monthly contribution — the difference in end value is under 1% for most horizons. For a Roth IRA maxed as a single January deposit, front-loading adds roughly one extra year of growth at the end of a 30-year projection.
How much will my investment be worth in 10, 20, or 30 years?
Take a $25,000 starting balance with $400/month added at a 7% return. After 10 years it's roughly $118,000; after 20 years, ~$400,000; after 30 years, ~$1.09 million. The pattern holds for any inputs: the first decade is mostly your own deposits, the second decade is roughly half growth, and the third decade is dominated by growth. Enter your own numbers above to see the exact figures and the split between contributions and growth.
What would my investment be worth today if I had invested earlier?
Run the calculator with the amount you would have invested as the starting balance and the years since as the horizon. A $10,000 investment made 15 years ago at a 7% return would be worth about $27,600 today; at 10% nominal, about $41,800. This is also the cleanest way to see the cost of waiting — the same $10,000 invested 5 years ago is only worth about $14,000.
How do regular contributions change the outcome?
Each contribution is its own mini-investment with its own compounding clock, so early deposits matter far more than late ones. Adding $500/month to a $10,000 starting balance over 30 years at 7% takes the end value from about $76,000 to about $687,000 — the contributions themselves total $180,000, and the extra $430,000 comes from those deposits compounding. Raising the contribution by even $100/month typically adds six figures over a 30-year horizon.
Does the calculator assume I reinvest dividends?
Yes. The compound growth model assumes every dollar of return stays invested and starts earning immediately, which is what happens when dividends and distributions are automatically reinvested. If you take dividends as cash instead, lower your assumed return by roughly the portfolio's dividend yield (about 1.3% for a broad US index fund at current levels).
Why does my brokerage balance differ from this projection?
Because real markets don't deliver a smooth annual return. This calculator applies the same rate every month; actual portfolios swing between roughly −40% and +50% in individual years. Over one to five years your real balance can be far above or below the projection. Over 20+ years the two typically converge, which is why these projections are useful for planning horizons, not for predicting next year's balance.
Should I use this or a retirement calculator?
Use this one to project what a portfolio grows into. Use the retirement income calculator to convert that nest egg into sustainable monthly income, and the FIRE calculator to work out how many years of contributions stand between you and financial independence. Most people need both halves: an accumulation projection and a withdrawal plan.