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Currency Hedged vs Unhedged Return Calculator

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Understanding the currency-hedged vs unhedged return calculator — concept and principle

When you buy a foreign asset, your return in your own currency depends on two things: how the asset did in its local currency and how that currency moved against yours. A currency-hedged fund removes most of the second effect at a cost. This calculator compares the two choices for one period, which helps when deciding between hedged and unhedged share classes of the same ETF or fund.

Hedged and unhedged returns on an 8% foreign assetUnhedged: 1.08 × 0.95 − 1 = 2.6%. Hedged: 8% − 1.5% = 6.5%. The hedge came out 3.9 points ahead because the currency fell 5%.Same +8% asset, two currency routesUnhedgedasset+8%currency −5%1.08 × 0.95 − 1+2.6%Hedgedasset+8%hedge cost −1.5%8% − 1.5%+6.5%Currency effect on the unhedged route: −5.4%pHedged did better by 3.9%pif the currency rose, unhedged would win
A hedge swaps currency swings for a known cost; which route wins depends on what the currency does.

How it is calculated

All inputs are percentages for the same period. A negative f means the foreign currency weakened.

The principle

Unhedged returns multiply: each unit of foreign currency grows by (1 + a), then converts back at a rate that changed by (1 + f). The small cross term a × f is why the currency effect is not exactly f.

A hedge sells the foreign currency forward at a rate fixed today. By covered interest parity, the forward rate differs from the spot rate by roughly the interest-rate gap between the two currencies, so hedging a currency with higher interest rates than yours costs about that gap each year, and hedging a lower-rate currency can even add return. The model treats the hedge as perfect.

Worked example

  1. Inputs: asset return 8%, currency change −5%, hedging cost 1.5%.
  2. Unhedged: 1.08 × 0.95 − 1 = 0.026 = 2.6%.
  3. Hedged: 8% − 1.5% = 6.5%.
  4. Difference: 6.5% − 2.6% = 3.9 percentage points in favour of the hedge.
  5. Currency effect: 2.6% − 8% = −5.4% (−5% plus the cross term 0.08 × −0.05 = −0.4%).

How to read the result

Hedging pays off when the foreign currency falls by more than about the hedging cost, and costs you when it rises or stays flat. Here the break-even is a currency change of about −1.4%: 1.08 × (1 + f) − 1 = 6.5% gives f ≈ −1.39%. Over long periods currency moves partly cancel out, so the lasting difference is the hedging cost, and the real benefit of hedging is lower volatility, especially for bonds.

Common mistakes

Keep in mind: This is an illustration, not financial advice. Real hedged funds have tracking gaps, fees and taxes not modelled here, and past exchange-rate moves do not predict future ones.

Frequently asked questions

Why does hedging US dollars cost money for many investors?

When US interest rates are higher than your home rates, the forward rate for selling dollars is lower than spot, and that gap is the cost.

Can the hedging cost be negative?

Yes. If the foreign currency has lower interest rates than yours, the forward is above spot and the hedge earns a small premium.

Sources: J. C. Hull, Options, Futures, and Other Derivatives, Pearson (forward exchange rates and interest rate parity) · CFA Institute, CFA Program Curriculum, currency management readings

Checked 8 Nov 2026. Standard financial mathematics (time value of money). Estimates for information only — not financial advice.

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