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Enter a stock price, implied volatility and number of days, or the ATM call and put prices, and see the implied one-sigma and two-sigma price ranges instantly. All numbers are yours; this calculator makes no market data requests.
Results
From IV: The formula annualizes implied volatility and scales it to your time horizon.
move = price × (IV / 100) × √(days / 365) 1σ range = price ± move 2σ range = price ± (2 × move)
From straddle: The ATM straddle price (call + put) is the market's own implied move. No IV needed.
move = ATM call + ATM put range = price ± move
The two methods often agree closely. When they differ, the straddle price reflects current bid/ask on the live chain, while the IV formula depends on where you source IV.
The expected move is the range a stock is likely to stay within by an options expiration date, based on implied volatility. A one-sigma expected move covers roughly 68% of outcomes; two sigma covers about 95%. Traders use it to set realistic price targets, pick strike distances, and size positions.
The formula is: move = stock price × (IV / 100) × √(days / 365). For example, a $100 stock with 20% IV over 30 days gives a move of about $5.73. This calculator uses only numbers you enter, no live market data is fetched.
Add the at-the-money call price and the at-the-money put price. If the call trades at $3.00 and the put at $2.80, the options market is charging for a $5.80 move in either direction by expiration. The straddle figure runs a little under the IV-based one-sigma move (about 80% of it), so the two methods will not match exactly.
A 2-sigma range is price plus or minus (2 times the expected move). It covers roughly 95% of outcomes under a normal distribution. If the 1-sigma range is $94 to $106, the 2-sigma range is $88 to $112.
Yes. Enter the stock price, the IV quoted for the nearest post-earnings expiry, and the days until expiration. The result shows how large a move the options market is pricing in. The straddle tab lets you skip IV and use the actual ATM straddle price instead.
Educational information, not investment advice.