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Portfolio Building

Fees and compounding

A fee is taken every year from a growing balance, so small percentages compound into large dollar amounts over decades.

Compounding in both directions

Compounding means earning returns on past returns. Future value = starting amount × (1 + yearly return)^years. The same maths works against you with fees: every dollar taken out is a dollar that no longer compounds.

Where fees hide

Common costs include a fund's expense ratio, advisory fees charged as a percentage of assets, sales charges (loads) on some funds, trading commissions and account fees. Ask for every fee in writing and check how it's calculated.

A cheaper option isn't automatically better — what you get matters — but you should know exactly what you're paying for.

Why 1% isn't small

A 1% yearly fee sounds tiny next to a return. But if the portfolio earns a hypothetical 6% before fees, a 1% fee takes one-sixth of the growth every year. Over decades that gap widens because it compounds.

Worked example

30 years with and without a 1% fee (hypothetical 6% return)

  1. Simplification: treat the fee as reducing the yearly return (6% gross − 1% fee ≈ 5% net). Real fee maths varies slightly.
  2. $10,000 × 1.06³⁰ ≈ $10,000 × 5.7435 ≈ $57,435.
  3. $10,000 × 1.05³⁰ ≈ $10,000 × 4.3219 ≈ $43,219.
  4. Difference ≈ $14,216 — more than the original $10,000 invested.

A fee that looks like '1%' can cost you about a quarter of the final balance over 30 years in this example. Returns are never certain; fees are.

Common misconceptions

Higher fees mean better performance.

Price doesn't guarantee skill. Fees are certain; any extra performance is not.

A 0.5% fee difference doesn't matter.

Compounded over decades it can add up to thousands of dollars.

Checkpoint

$10,000 for 10 years: hypothetical 7% a year vs 6.5% a year. Approximate difference in ending value?

Further reading

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