How much does a fund fee cost over 20 years?
More than the fees themselves. With the default inputs, $10,000 grows at an assumed 6% a year for 20 years. With no fees it would reach $32,071. In a fund charging 0.10% a year it ends at $31,436; in a fund charging 0.75% it ends at $27,588. The gap between the two funds is $3,848, more than a third of the money put in.
The 0.75% fund takes $2,616 in fees over the 20 years. The rest of its $4,483 shortfall against no fees, $1,867, is growth forgone: the return that $2,616 would have earned had it stayed in the account. The 0.10% fund takes $375 and forgoes $260. The calculator always shows the two parts apart, because the second one is never taken as a charge, so no fee figure includes it.
Every figure assumes the same return in every year. Real returns vary and can be negative, so read the result as the cost of the fee under one assumption, not as a forecast of either fund.
How is the cost of a fund fee calculated?
An expense ratio is a yearly percentage taken from the fund's assets, so it comes out of the price rather than as a bill. Over a year, money in a fund earning r and charging f grows by (1 + r) x (1 - f). The calculator applies this monthly: each month the balance grows by the twelfth root of (1 + r), then the fee takes 1 - (1 - f)^(1/12) of it, so twelve months give exactly (1 + r)(1 - f). A platform fee p adds a third factor, (1 - p).
For a single sum the end value is P x ((1 + r)(1 - f))^years. On the default inputs that is 10,000 x (1.06 x 0.9925)^20 = $27,588.47 for Fund B. Monthly amounts are added at the end of each month and grow at the same net monthly rate.
Two definitions follow. Fees paid is every amount actually taken: entry fees plus each month's fund and platform charge. Growth forgone is the value with no fees, minus the value with fees, minus the fees paid. They add up to the total cost of the fee. Open Show the working under the result for both funds with your numbers.
Why does the cost of a fee keep growing?
Because the fee is a share of a balance that keeps growing, and every dollar it takes stops compounding. Here are the default inputs, $10,000 at an assumed 6%, held for longer and longer:
| Years | Fund A, 0.10% | Fund B, 0.75% | Gap | Fund B cost against no fees |
|---|---|---|---|---|
| 10 | $17,730 | $16,610 | $1,120 | $1,299 (7.25%) |
| 20 | $31,436 | $27,588 | $3,848 | $4,483 (13.98%) |
| 30 | $55,737 | $45,824 | $9,913 | $11,611 (20.22%) |
| 40 | $98,822 | $76,112 | $22,710 | $26,745 (26.00%) |
Doubling the time from 20 to 40 years multiplies the gap by almost six. The mix changes too: over 20 years Fund B's fees paid ($2,616) are larger than its growth forgone ($1,867), but by 30 years growth forgone is the bigger part, $6,283 against $5,328, and by 40 years it is $16,912 against $9,833.
For a single sum with no entry fee, the share of the no-fee value lost is 1 - (1 - f)^years, whatever the return. At 0.75% for 20 years that is 13.98%; the calculator states it under the result when it applies.
Checking the calculator against the SEC's fee example
The SEC's Office of Investor Education and Assistance published an investor bulletin, How Fees and Expenses Affect Your Investment Portfolio, dated July 23, 2025. It shows $100,000 growing 4% a year for 20 years under three annual fees: approximately $208,000 at 0.25%, $198,000 at 0.50% and $179,000 at 1.00%.
Enter $100,000, 4% and 20 years here and the calculator gives $208,413 at 0.25%, $198,211 at 0.50% and $179,213 at 1.00%, in line with each rounded figure. With no fees at all the same money would reach $219,112. Set Fund A to 0.25% and Fund B to 1.00% and the gap is $29,200: Fund B's fees paid are $27,337 and its growth forgone $12,562.
The same bulletin notes that a fund's annual operating expenses are deducted from the fund's assets, which lowers your return, and that the prospectus of a mutual fund or exchange-traded fund contains a standardized table of fees and expenses. That table is where the figure for the fee fields here comes from.
Entry fee or yearly fee: when does a one-off charge pay off?
An entry fee, called a front-end sales load in the SEC's bulletin, is paid when you invest. A yearly fee is paid every year. A fund with an entry fee and a lower yearly fee starts behind and can catch up, and the calculator finds the year it does.
Example in UAE dirhams: AED 50,000 at an assumed 6%. Fund A takes a 3% entry fee, AED 1,500, then charges 0.50% a year. Fund B has no entry fee and charges 1.00% a year. After 6 years Fund A is still AED 15.52 behind, at AED 66,760 against AED 66,775. After 7 years it is AED 337.54 ahead, and after 20 years it ends at AED 140,709 against AED 131,157.
The break-even point comes from setting (1 - entry fee) x (1 - fA)^n equal to (1 - fB)^n, which here gives n = 6.05 years whatever the return. Hold for less than that and the entry fee costs more than it saves. The entry fee fields sit under Entry and platform fees, and an entry fee is taken from every monthly amount too, not just the first.
Worked example in pounds with a platform fee
A UK saver starts with £5,000 and adds £250 a month for 25 years at an assumed 5%, paying a 0.25% yearly platform fee on top of the fund's own charge. Fund A charges 0.20% and Fund B 0.90%. In all £80,000 is paid in, and with no fees at all it would reach £163,365.
| Fund A, 0.20% | Fund B, 0.90% | |
|---|---|---|
| Value after 25 years | £152,099 | £136,328 |
| Fund fees paid | £3,266 | £13,702 |
| Platform fees paid | £4,083 | £3,792 |
| All fees paid | £7,350 | £17,494 |
The gap is £15,770. Notice that Fund A pays more in platform fees than Fund B: the platform charge is a percentage of the account, and Fund A's account is larger. It is still the cheaper fund overall, because the platform fee is the same rate on both.
Expense ratio, ongoing charges and platform fees by region
The arithmetic is the same everywhere; the names change. In the United States a fund's yearly running cost is the expense ratio, shown in the prospectus as annual fund operating expenses, and a charge taken when you buy is a front-end sales load. In the UK and Europe the yearly figure for a fund may be quoted as an ongoing charge, and the platform or account that holds your funds may add its own yearly fee, as a percentage or a flat amount.
This calculator takes the fund's yearly fee and any platform fee as percentages. If your platform charges a flat yearly amount instead, divide it by your account value to get a rough percentage for the platform field, and remember that a flat fee weighs more on a small account. Entry fees, sometimes called initial charges, go in the entry fee fields.
The fee does not change with the currency. Choose GBP, EUR, AED or any of 24 currencies for the amounts; the percentages stay as you type them.
How to calculate fund fees in Excel
Excel's FV function does it in one line once the fee is folded into the rate. Its syntax is FV(rate, nper, pmt, [pv], [type]), with money you pay in entered as a negative number. For a single sum, use the net yearly rate:
- =FV((1+6%)*(1-0.75%)-1, 20, 0, -10000) returns 27,588.47, Fund B on the default inputs.
- =FV((1+6%)*(1-0.1%)-1, 20, 0, -10000) returns 31,435.98, Fund A.
For monthly amounts, convert to a net monthly rate first: =((1+r)*(1-f))^(1/12)-1 in a cell, then FV(that cell, years*12, -monthly, -start). The difference between the two FV results is the gap; the no-fee FV minus each result is that fund's total cost. Splitting the cost into fees paid and growth forgone needs a month-by-month column, which is what the table under the calculator gives you.
Common mistakes and what this calculator leaves out
- Subtracting the fee from the return. 6% minus 0.75% is 5.25%, but the fee is taken from the balance after growth, so the net rate is (1.06 x 0.9925) - 1 = 5.205%.
- Counting only the fees paid. Over long periods the growth forgone can be the larger part of the cost.
- Ignoring the platform fee. It applies to every fund you hold through that account.
- Comparing funds over the wrong horizon. An entry fee can make a fund more expensive over 5 years and cheaper over 10.
- Treating the return as known. The same return is assumed in every year and for both funds.
The calculator leaves out a fund's trading costs inside its portfolio, dealing charges each time you buy or sell, exit fees, performance fees, tax and inflation. It does not hold any fund's fees: type them from the fund's own documents. To compare what different returns, rather than fees, do to the same money, see the compound interest calculator.
Glossary
Expense ratio: a fund's yearly operating costs as a percentage of its assets, taken from the fund. Ongoing charge: another name, used in the UK and Europe, for the same yearly figure. Entry fee or front-end load: a one-off percentage taken when you invest. Platform fee: a yearly charge by the account that holds your funds. Fees paid: money actually taken in charges. Growth forgone: the return those charges would have earned had they stayed invested.
Frequently asked questions
How much does a 1% fund fee cost over 20 years?
On $100,000 growing 4% a year, a 1.00% yearly fee leaves $179,213 after 20 years against $219,112 with no fees, a cost of $39,899. Of that, $27,337 is fees paid and $12,562 is growth forgone.
How is an expense ratio charged?
It is taken from the fund's assets a little at a time, so it shows up as a lower fund price rather than a bill. Over a year a fee of f leaves (1 - f) of what the fund would otherwise be worth.
What is the difference between fees paid and growth forgone?
Fees paid is the money the charges actually take. Growth forgone is what that money would have earned had it stayed invested. Together they make up the full gap between a fund with fees and the same money with none.
Does a small difference in fees really matter?
Over long periods it adds up. On $10,000 at an assumed 6%, 0.10% against 0.75% a year is a gap of $3,848 after 20 years and $22,710 after 40 years.
How do I compare a fund with an entry fee to one without?
Enter the entry fee for that fund under Entry and platform fees and compare over the years you expect to hold it. A 3% entry fee with a 0.50% yearly fee overtakes a 1.00% fund with no entry fee only after about 6 years.
Is the platform fee included?
Yes, if you enter one. It is a yearly percentage charged on top of each fund's own fee and applies to both funds, so it lowers both values and narrows the gap slightly: 0.25% a year on the default inputs takes the gap from $3,848 to $3,660.
Why can't I just subtract the fee from the return?
Because the fee is taken from a balance that has already grown. At 6% with a 0.75% fee the net yearly rate is 5.205%, not 5.25%. Over 20 years on $10,000 that small difference is worth about $237.
How do I calculate fund fees in Excel?
Fold the fee into the rate: =FV((1+6%)*(1-0.75%)-1, 20, 0, -10000) returns 27,588.47, the value of $10,000 after 20 years at 6% with a 0.75% fee. Run it again with a 0% fee to see the total cost.
Does the calculator know what a fund charges?
No. It holds no fund data. Type the yearly fee from the fund's own documents, such as the fee table in a prospectus, and any entry or platform fee your account charges.
Can I use this fund fee calculator in pounds, euros or dirhams?
Yes. Choose any of 24 currencies for the amounts. Fees and the return are percentages, so they stay as you type them, and nothing is converted between currencies.
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Last reviewed 14 November 2026 by the NIFM Academy editorial team. Next review by 14 May 2027.
- SEC Office of Investor Education and Assistance, How Fees and Expenses Affect Your Investment Portfolio, Investor Bulletin, July 23, 2025, 100,000 growing 4% a year for 20 years is worth about 208,000 at a 0.25% annual fee, 198,000 at 0.50% and 179,000 at 1.00%; fund operating expenses are deducted from fund assets; a fund prospectus contains a standardized fee table; sales loads can be front-end. Checked 14 November 2026.
- Microsoft Support, FV function, FV(rate, nper, pmt, [pv], [type]); cash paid out entered as negative numbers. Checked 14 November 2026.
- Fee arithmetic, yearly factor (1 + r)(1 - f)(1 - p) applied as its twelfth root each month; entry fee off every amount paid in; growth forgone = (no-fee value - value) - fees paid, shown in the working under every result. Checked 14 November 2026.