Risk-Adjusted Returns: Looking Beyond Raw Profit
This lesson introduces volatility-adjusted returns and shows how the concept plays out specifically when trading Deriv's Volatility Indices.
Profit alone doesn't tell the whole story of how well a trade or strategy performed — the risk taken to get there matters just as much. This lesson introduces volatility-adjusted returns and shows how the concept plays out specifically when trading Deriv's Volatility Indices.
Why Factor In Risk at All?
Two strategies can post the same profit and still tell very different stories, depending on how much they swung to get there. Volatility-adjusted returns account for that swing, giving you a way to judge a strategy's performance properly rather than looking at profit in isolation. That makes comparing strategies across different market conditions far more meaningful.
The Building Blocks
Raw return: Your straightforward profit or loss as a percentage. Turn $1,000 into $1,100, and that's a 10% raw return.
Volatility: How much an asset's price moves over a given stretch of time. The more it moves, the more risk you're carrying.
Volatility-adjusted return: A way of scaling your raw return against the risk behind it. The Sharpe Ratio is one of the most widely used tools for this:
Sharpe Ratio = (Return − Risk-Free Rate) ÷ Standard Deviation of Returns
- Return — the average or expected outcome of your strategy
- Risk-free rate — the return on a benchmark "safe" asset (commonly tied to U.S. Treasury bill rates)
- Standard deviation of returns — a measure of how much your own returns have bounced around
The higher the Sharpe Ratio, the better the trade-off between what you earned and the risk you took to earn it.
Seeing It in Practice
Take two hypothetical strategies, one trading the Volatility 10 Index and one trading the Volatility 100 Index, with a risk-free rate of 2%:
Strategy A — Volatility 10 Index
- Average annual return: 15%
- Annual volatility: 10%
- Sharpe Ratio: (15% − 2%) ÷ 10% = 1.3
Strategy B — Volatility 100 Index
- Average annual return: 25%
- Annual volatility: 100%
- Sharpe Ratio: (25% − 2%) ÷ 100% = 0.23
Strategy B posts the bigger headline return, but once volatility enters the picture, Strategy A actually comes out ahead on a risk-adjusted basis. That gap is the whole point of looking at this metric in the first place — raw numbers alone can be misleading.
What Else to Factor In
Risk management still applies: Choosing a higher-volatility strategy doesn't mean abandoning discipline — stop-losses and careful position sizing remain just as important, arguably more so.
Costs add up: Spreads and other trading costs chip away at your real-world return, so build them into any honest evaluation of a strategy's performance.
Leverage varies by index: On the UAE offering, Volatility 10 carries leverage of up to 1:1000, while Volatility 100 tops out at 1:500. Lower leverage on the higher-volatility index softens your exposure somewhat, but the underlying volatility of the instrument itself is still very real.
Wrapping Up
Bringing volatility-adjusted metrics like the Sharpe Ratio into how you evaluate your trading gives you a much more honest picture of what's actually working. It's not just about which strategy made the most money — it's about which one made the most sense given the risk involved. Keep this lens in mind as you continue trading Volatility Indices, and you'll be making better-informed calls over time. Thanks for working through this lesson — happy trading!
Quiz
What is the Sharpe Ratio actually measuring?
What does rising volatility generally signal for a trader?
What's a sound way to size positions based on risk?









