Calculate Delta, Gamma, Theta, Vega, and Rho for any Bank Nifty, Nifty, or stock option using the Black-Scholes pricing model. Includes sensitivity analysis and implied volatility solver.
Enter the current market price of the option to reverse-calculate its implied volatility using Newton-Raphson iteration.
How much the option price changes for each unit move in the underlying factors:
Greeks at different spot prices (strike fixed at —). Current spot highlighted.
| Spot Price | Price | Delta | Gamma | Theta | Vega | Moneyness |
|---|
How the option loses value as expiry approaches (spot and IV held constant):
| Days Left | Price (₹) | Daily Theta | Value Lost | % Remaining |
|---|
Measures how much the option price changes per ₹1 move in the underlying. Call Delta: 0 to +1. Put Delta: -1 to 0. ATM options have ~0.50 Delta. Also approximates probability of expiring ITM.
Rate of change of Delta per ₹1 move. Highest for ATM options near expiry. High Gamma = Delta changes rapidly = risky for sellers on expiry day. Gamma is identical for calls and puts at the same strike.
Time decay per day. Always negative for option buyers (you lose value each day). Theta accelerates near expiry — an ATM Bank Nifty weekly option can lose ₹50-100+/day in the last 2 days.
Sensitivity to a 1% change in implied volatility. Higher for ATM options and longer expiries. Before events (RBI, budget), IV rises and Vega makes options expensive. After events, IV crush destroys Vega.
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