Estimate a one-standard-deviation move from implied volatility and time to expiration.
Inputs
Update any value to recalculate.
Results
Calculated from the values above.
Expected move
$8.60
Expected move %
8.6%
Upper range
$108.60
Lower range
$91.40
Methodology
Expected move is an IV-based statistical estimate: underlying price × IV × √(days ÷ 365). It is not a price target.
How this calculator works
Expected move converts implied volatility and time to expiration into an approximate one-standard-deviation range.
How to use it
Enter the underlying price, annualized implied volatility, and days to the same expiration you are evaluating. Compare the range with strike distances and breakevens, while remembering that a one-standard-deviation estimate is not a probability guarantee.
Formula, payoff, and assumptions
Expected move equals underlying price × IV × square root of days to expiration ÷ 365.
The range is based on annualized implied volatility and the square root of time. It is a one-standard-deviation planning estimate, not a ceiling, target, or directional call.
Practical example
A $100 underlying at 30% IV with 30 days gives an approximate $8.60 one-standard-deviation move.
Reading this result
Treat the upper and lower values as a statistical planning range for the selected time period. They can help compare strike distance or break-even distance, but they do not identify a direction.
Common planning mistake
Do not use an annualized IV with the wrong expiration horizon. A weekly option and a monthly option can have materially different expected ranges even on the same underlying.
Risk and limitations
It is a statistical estimate, not a forecast or a maximum range.