Implied volatility calculator
Back out an option’s implied volatility from its market price.
Runs 100% in your browser- Implied volatility
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- Delta
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- Theta / day
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- Vega / 1%
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How to calculate implied volatility
- Enter the market price. Type the option’s current market price (per share).
- Describe the contract. Set type, stock price, strike and days to expiry.
- Read the implied volatility. The IV that reproduces that price is shown, with the Greeks at that IV.
Using implied volatility
IV is the single most-watched input for option traders because it is forward-looking: it captures what the market expects, not what already happened. The same IV figure drives the expected move of the stock and, via the rule of 16, a quick daily-move estimate. Feed an IV back into the Black-Scholes calculator to price other strikes.
Educational tool only — not financial advice. IV is a model-derived estimate and assumes European-style options. Options trading carries a high level of risk.
Frequently asked questions
- Implied volatility (IV) is the volatility figure that makes the Black-Scholes price equal the option’s actual market price. It is the market’s forecast of how much the stock will move, expressed as an annualised percentage.
- There is no closed-form solution, so it is solved numerically. This tool uses Newton-Raphson with a bisection fallback to find the volatility that reproduces the price you enter.
- Higher IV means richer option premiums — good for sellers, expensive for buyers. Comparing an option’s IV to the stock’s historical volatility, or to its own IV range, is a common way to judge whether options are cheap or dear.
- If the price you entered is at or below the option’s intrinsic value there is no time value to imply volatility from, so it returns ~0%. Double-check the price, strike and days to expiry.
- No. The solver runs entirely in your browser.
What is implied volatility?
How is IV calculated?
Why is high IV important?
What if it returns 0% or looks wrong?
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