ETF Calculator
ETF investment growth accounting for expense ratio fee drag
Project ETF investment growth accounting for expense ratio fee drag across any time horizon, given starting balance and assumed return.
What this tool does
This calculator models how an exchange-traded fund investment grows over time, accounting for the ongoing cost of fund management. It compounds your initial investment and regular monthly contributions at your expected gross annual return, then subtracts the annual expense ratio to show net growth. The tool estimates your final balance, total contributions made, investment growth generated, cumulative fees paid, and your effective net return after costs. The expense ratio—expressed as a percentage of assets under management—typically has the largest impact on long-term outcomes, especially over extended periods. Results illustrate how a given set of inputs might play out; actual performance will vary based on market conditions and real fund expenses. This calculation assumes consistent monthly contributions and a steady expense ratio, and does not account for taxes, inflation, or changes in your expected return.
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ETF Expense Ratio Drag Calculator
Calculate ETF expense ratio drag impact on long-term returns — a small percentage compounded over decades costs real wealth.
Formula Used
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
Fund growth with fee drag: how this calculator works
This calculator projects the future value of a fund-based investment (ETF, index fund, mutual fund, SIP, or any diversified pooled investment) given an initial balance, ongoing monthly contributions, an expected annual return, and an expense ratio. The expense ratio is subtracted from gross return before compounding — the same math that applies whether the product is branded as an ETF, index fund, or mutual fund.
Why fees compound against you
A 0.1% expense ratio versus a 1.5% expense ratio looks small in year one but compounds into a large delta over decades. On a 100,000 starting balance growing at 7% gross for 20 years, a 0.1% fee leaves 372,756. A 1.5% fee leaves 288,636. That is 84,000 of compounded fee drag — money that never reaches the investor. Use this tool to run your own numbers.
How to use it for different product types
Index fund: set expense ratio to the fund prospectus number (commonly 0.03% to 0.20%). ETF: same — ETFs publish an expense ratio in the fact sheet. Mutual fund: expense ratios are usually higher (0.5% to 2%+) and may include load fees not captured here. Monthly SIP: set initial to 0 and contribute only monthly. The underlying math is the same across all four product framings; the calculator is product-agnostic.
What this tool does not model
Transaction costs (bid-ask spread, brokerage commissions), tax drag on distributions, front-end or back-end loads, currency hedging costs on foreign-listed products, and tracking error between an index and the fund tracking it. It also assumes the return and expense ratio are stable across the holding period — in practice both vary. Use the result as a projection, not a prediction.
Worked example
Starting balance 10,000. Monthly contribution 500. Expected annual return 8%. Expense ratio 0.1%. Over 20 years that grows to approximately 339,176. Raise the expense ratio to 1% and the same inputs produce closer to 295,000 — a 44,000 penalty from the fee difference.
$10,000 plus $500/month at 8%% net of 0.1%% fees grows to 339,175.87 over 20 years years.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
The calculator computes future value by first deriving a net annual return, which subtracts the expense ratio from the expected annual return. It then applies two compound-growth calculations: the initial investment grows at this net rate over the full investment horizon using standard compound interest; monthly contributions accumulate using the ordinary annuity formula, also at the net rate. The total future value combines both components. Fee drag is modelled as the difference between the net-return outcome and a baseline calculation using the gross return with no expense ratio applied. The model assumes a constant annual return and expense ratio throughout the period, treats contributions as made at period end, and does not account for taxes, trading costs, market volatility, cash drag, or tracking error beyond the stated expense ratio.
References
Frequently Asked Questions
What expense ratio is reasonable?
Does this include dividend reinvestment?
to use historical returns or forward estimates?
How does this compare to mutual funds?
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