Tools
Investment Fee Drag Calculator
How much could fees reduce your future investment value?
A fee quoted as a small annual percentage is deducted every year, and the money deducted stops earning. This calculator takes your own figures — what is invested, what you add, for how long, at what assumed return, and what the costs are — and estimates how much lower the ending value could be than an otherwise identical path with no fees at all. It shows the deductions and their compounding effect separately.
What this tool does not decide
- Whether a product is good or bad, or whether you should change anything.
- Whether the cheapest option is the right one — a fee buys something, and this model prices only the fee.
- Whether a higher fee is justified by advice, service, tax handling, risk control or access.
- Whether your assumed return is realistic, or what returns will actually be.
- Whether two real products carry equal risk or equal gross performance.
- Anything about tax, suitability, or your personal circumstances. This is not advice.
Your figures
Advanced: cost stack, contribution timing and fixed fees
Compare a second cost structure
These entries need attention before the calculation can run
Your projected result
Results appear here after you choose Calculate. The calculation runs in your browser: UBWHY does not receive the values you enter, and nothing is sent anywhere.
Total projected fee drag
The single figure this tool answers with: how much lower the projected ending value is than an otherwise identical fee-free reference.
| Component | Amount |
|---|
| Period | Total contributions | Fee-free value | After-fee value | Cumulative estimated fees | Cumulative fee drag |
|---|
Fee drag grows with time, balance size, assumed return and the entered fee structure. Change one assumption at a time to see which one drives your scenario.
How this is calculated
The projection steps one month at a time. In each month the balance grows at the monthly equivalent of the assumed gross annual return, the percentage fee is taken from the grown balance, any scheduled fixed fee is taken after that, and a contribution is added at whichever end of the period you selected.
Converting annual rates to monthly ones
A rate quoted for a year is converted by the twelfth root, so twelve monthly steps reproduce the annual figure exactly:
monthly growth factor = (1 + g) ^ (1/12)
monthly retention factor = (1 - F) ^ (1/12)g is the assumed effective annual gross return and F is the combined effective annual percentage fee. Dividing an annual rate by twelve would describe a different quantity — a nominal rate compounded monthly — and at 7% it overstates the year by roughly 0.23 percentage points. This model does not use that form anywhere.
Order of events in each month
[contribution, if you chose beginning of period]
gross growth
percentage fee
fixed fee, if one is scheduled this month
[contribution, if you chose end of period]A fixed fee is floored at the balance available when it falls due. The balance never goes negative, no unpaid remainder is carried forward, and later contributions continue to arrive on schedule. Debt, account closure and provider-specific treatment are not modelled.
The fee-free reference
The comparison path uses the same starting amount, the same contribution events, the same timing, the same monthly growth and the same horizon — with no percentage fee and no fixed fee. Giving it a different contribution schedule would make it a different scenario rather than a reference, and the difference between the two would then quietly include a timing effect this page attributes entirely to fees.
The fee-free path is a mathematical reference used to isolate the modelled cost. It is not presented as an available product.
How the difference divides
total projected fee drag = fee-free ending value - after-fee ending value
estimated fees deducted = sum of every percentage and fixed deduction
fee compounding effect = total projected fee drag - estimated fees deductedThe first line is what the projection actually removed, summed at the dates it was removed. It is not compounded forward to the end date. The second line is the residual left over once those deductions are subtracted from the terminal difference — it is an output of this model, not a charge any provider made.
That residual is signed, and it is not always positive. On a rising path, money removed early stops compounding, so the terminal difference exceeds the deductions and the residual is positive. On a falling path the same mechanism runs the other way: money removed early is also no longer exposed to the later decline, so the terminal difference can be smaller than the deductions and the residual is negative. A negative residual does not reverse the fees deducted and does not make the fee beneficial — the money was still taken in full. The companion explainer works through why.
Assumptions
- The gross return is the figure you entered, constant across the whole horizon.
- Every percentage cost behaves as one effective annual charge on the invested balance. Real providers may calculate components on different balances, accrue daily, deduct at different times, or use tiers and minimums.
- Contributions arrive exactly on schedule and are never missed.
- Values are not rounded during the calculation; rounding happens only for display.
What this calculation cannot tell you
- Whether a fee is worth paying. This model prices the fee and nothing the fee buys: advice, tax handling, risk control, access, service or behavioural support.
- Whether the return you assumed is realistic. It is your assumption, not a UBWHY forecast.
- Whether two real products carry equal risk or equal gross performance.
- Anything about tax, performance fees, high-water marks, transaction costs, spreads, entry or exit loads, tiered schedules, portfolio-size discounts, fees that vary by year, currency conversion, variable return paths, volatility or withdrawals. None of these is modelled.
- Whether an investment is suitable for you. This is not financial, legal or tax advice.
A worked example
One of the verified test cases behind this calculator, rendered from the same model the tool runs. It is an illustration of the arithmetic, not a recommendation and not a typical case: the figures below were chosen to be checkable, not to be representative.
| Starting investment | €10,000.00 |
|---|---|
| Monthly contribution | €250.00 |
| Projection length | 25 years |
| Assumed gross annual return | 7.00% |
| Combined annual percentage fee | 1.00% |
| Fixed fee | €0.00 |
| Fee-free ending value | €250,034.80 |
|---|---|
| After-fee ending value | €209,579.41 |
| Estimated fees deducted | €21,795.44 |
| Growth not earned after fees were deducted | €18,659.95 |
| Total projected fee drag | €40,455.39 |
Estimated fees deducted plus the compounding effect equals the total projected fee drag, in both directions of the sign. That identity is asserted by the test suite against the published figures, including on a falling path where the compounding effect is negative.
Understand why this happens
See how fee deductions and lost compounding combine over time, why the second component is signed, and what to ask a real provider.
Numbers are only the start
Explore UBWHY analyses to see how costs, risks and alternatives change a decision, and how UBWHY evaluates a product.
Calculation model and corrections
- Calculation model
- Investment Fee Drag v1.0
- Last reviewed
- Return convention
- Effective annual gross return
- Percentage-fee convention
- Combined effective annual balance fee
- Calculation interval
- Monthly
- Contribution timing
- User-selected beginning or end of contribution period
- Fixed-fee treatment
- Deducted at selected events, floored at available balance, no unpaid carry-forward
- Rounding
- Display only; intermediate values remain unrounded
Correction history
- Version 1.0 hardening review, 5 August 2026: the fee-drag residual was renamed to the fee compounding effect and its public meaning is now generated from its sign, because an always-positive label is false on a falling path. The zero-growth condition was corrected to the exact annual factor. Both corrections were made to the specification, before publication, so no published result was affected.