Portfolio Growth Calculator
See exactly how your money grows over time — and how much fees quietly take away. Contributions, growth and fees, split out and net of inflation.
Investing $10,000 plus $500 a month at 7% over 20 years could grow to about $300,851 with no fees, but a 0.5% annual fee would reduce that to roughly $281,775 — about $19,076 quietly taken by costs. This calculator splits the result into three parts: what you contributed, what growth added, and what fees took away. Adjust the fee and return to see how much even small annual costs matter over decades.
Your plan
Calculations run in your browser. Inputs are not stored.
Illustrative assumptions only. Adjust the rate for your own model.
Subtracted from your return before compounding — the rate you actually earn.
Net of 0.5% annual fees
Compare Different Return Scenarios
How a ±1% return assumption changes your outcome — using the same calculation logic as the calculator above. Illustrative only, not a forecast.
Show yearly breakdown
| Year | Contributions | Growth | Fees | Balance |
|---|
The default 7% is an illustrative nominal annual return before inflation, not a forecast or a historical real return. If inflation adjustment is enabled, it is applied once to the nominal result. Do not subtract inflation again from an already real return.
How this calculation works
The formula
With monthly contributions added at the end of each month and monthly compounding at a net rate i = (gross − fee) ÷ 12, the balance after N months is:
We run the same formula twice — once at your gross return and once at your net return (gross minus annual fee). The gap between the two final balances is your total fee cost.
How the numbers split out
- You contributed = starting portfolio + all monthly contributions (your own money).
- Investment growth = the growth you'd earn with no fees, before fees are taken out.
- Fees paid = the difference between the no-fee and the net-of-fee final balance — what fees cost you over the whole period.
- Final value = contributions + growth − fees. The three always add up exactly.
Assumptions
- The annual fee is subtracted from the gross return before compounding (net-of-fee rate) — a standard simplification used by most investment fee calculators.
- Contributions are added at the end of each month (ordinary annuity).
- Returns are nominal, pre-tax; fees and inflation are constant over the whole period.
- No market volatility is modeled — the return rate is assumed constant.
- Results are hypothetical and for education only — not financial advice.
Educational purposes only. Not financial advice. See the full methodology and disclaimer.
Worked examples
See how fees, inflation, and time interact to shape your portfolio. All examples assume monthly contributions at month-end.
Example 1: $50,000 + $1,000/month for 30 years
Return: 7% · Annual fee: 0.2% · Inflation: 3%
After 30 years of investing $1,000/month (plus $50,000 to start), your portfolio grows to a nominal $1,555,226. But here's the critical distinction: after adjusting for 3% annual inflation, that money only has the purchasing power of $640,732 in today's dollars. You contributed $410,000 of your own money, meaning nominal investment growth was $1,145,226 (74% of the final balance). This is why "millionaire" status means less than it used to — $1M in 30 years will only buy what ~$412,000 buys today at 3% inflation. Always plan in real, inflation-adjusted terms, not nominal numbers.
Example 2: The hidden cost of a 1% fee
Same $50k + $1k/month, 7% return, 30 years · 0% fee vs 1% fee
A 1% annual fee sounds small — it's just 1% of your balance each year. But over 30 years, that 1% compounds into $320,152 of lost wealth — nearly 20% of what you would have had without the fee. Put another way, the fee provider collects more from you over 30 years ($320k) than your entire initial $50,000 investment. This is why John Bogle (founder of Vanguard) spent his career preaching about fees: "In investing, you get what you don't pay for." A 0.2% ETF fee vs. a 1% mutual fund fee costs you $256,000 over 30 years in this scenario. Fees are the one thing in investing you can control — returns you can't.
Example 3: Inflation's silent erosion
Same nominal $1,555,226 after 30 years · different inflation rates
The same nominal $1,555,226 buys very different amounts depending on inflation. At 2% (the Fed's target), it's worth $861,897 in today's dollars. At 3% (the long-term average), $640,732. At 5% (a high-inflation scenario like the 1970s), just $359,844 — less than a quarter of the nominal number. This is why retirees on fixed incomes are devastated by high inflation: their nominal dollars stay the same, but each dollar buys less every year. Your investment plan must include an inflation assumption, and you should hold assets that historically outpace inflation (stocks, real estate, TIPS). A 7% effective nominal annual return and 3% inflation give about 3.88% real annual return — that's the number that actually matters for your lifestyle. Try our Inflation calculator to explore this further.
All examples assume monthly contributions at month-end, constant returns/fees/inflation, and no taxes. Actual investment results will vary. See full disclaimer.
Fees and growth, explained
How do investment fees affect my returns?
What's a realistic annual fee?
How do you calculate the fee impact?
Why is "net of fees" important?
Is this financial advice?
What's a reasonable asset allocation for long-term growth?
How often should I rebalance my portfolio?
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Open →Related articles
How Much Do Investment Fees Cost Over 20 Years?
A 0.5% expense ratio sounds tiny — until you see what 20 years of compounding fees does to your final balance.
Read article → Aug 26, 2026Compound Interest, Explained
The formula, the yearly math, and the practical rules that make compounding work for you.
Read article →Related reading
How contributions, growth, and fees interact over your investing timeline.→ How Much Do Investment Fees Cost?
See how even small fees compound into large costs over time.→ What's My Annualized Investment Return?
Why nominal returns can be misleading after inflation and fees.→ Compound Interest Formula
The math behind portfolio growth, explained step by step.→
Last reviewed: September 2026.
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Use these related resources to put this result in context: compound interest calculator · ETF fee impact calculator · real investment return guide.