Example 1 — 25% gain
- Starting value: 10,000
- Ending value: 12,500
Total return +25.00%
Gain/loss 2,500.00
Positive total return — capital grew by 2500 in the header currency.
Check the total return percentage between two values — with no contributions or withdrawals during the period.
This is a simple return with no intermediate cash flows — only a starting and ending value. With regular contributions, withdrawals, or many transactions, use the IRR calculator. The primary result is always total return (%). Annualisation (CAGR) and real total return are helper metrics — do not confuse them with real CAGR (use the CAGR and real rate calculators for that).
Enter data and click Calculate.
Total return = (End − Start) ÷ Start × 100% — the percentage value change without annualisation. This is always the primary result.
Gain / loss = End − Start — the cash change in the header currency.
Annualised return (CAGR) — optional helper when a time horizon is given: the constant compound annual rate that takes start to end. It does not replace total return.
Real total return — optionally, with inflation and a horizon: (End/Start) ÷ (1+inflation)^years − 1. This adjusts the whole return for purchasing power — not real CAGR. For a real annual rate, use the real rate calculator.
The model ignores contributions or withdrawals during the period — one start point and one end. With intermediate flows, use IRR.
The result says nothing about risk, volatility, or drawdown — a high return in one period does not guarantee it repeats.
Total return +25.00%
Gain/loss 2,500.00
Positive total return — capital grew by 2500 in the header currency.
Total return −15.00%
Gain/loss -1,500.00
Negative return — a loss of 1500; the model does not show whether it is a temporary dip or a trend.
Total return 33.10%
CAGR 10.00%
Over 3 years total return ≈33.10%, while CAGR ≈10%/year — annualisation assumes constant compound growth.
Total return 33.10%
Annualised (CAGR) 10.00%
Real total return ≈21.81%
Three different metrics: total (no time), CAGR (annual pace), real total (whole return after inflation) — this is not real CAGR.
Percentage gain (or loss) versus capital employed for the period — (ending − starting) / starting.
For one period without mid-term contributions or withdrawals. With intermediate cash flows, prefer TWR/IRR.
It shows neither volatility nor drawdown — a high one-year return is not a promise it repeats.
Omitting contributions from the denominator, or comparing returns over unequal periods without annualising.
Total return is the percentage change without annualisation. CAGR rescales it to a constant compound annual rate — you need a time horizon.
When there were contributions, withdrawals, or many transactions during the period — simple return then distorts the result.
Real total return adjusts the whole period result for inflation: (ending/starting) ÷ (1+i)^years − 1. Real CAGR is a separate annual rate — calculate it in the real rate calculator or CAGR with inflation, not here as the primary result.