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Short strangle

Also written Sell strangle · Short strangle strategy

Selling an out-of-the-money call and an out-of-the-money put on the same underlying and expiry. It profits if the price stays between the two strikes; losses are unlimited on a large move.

In plain language

A short strangle is the short straddle's wider cousin.

The trader again sells a call and a put and hopes the price stays calm. But instead of selling both at the same strike, the trader sells a call above the current price and a put below it. Both are out-of-the-money.

That gives the underlying more room to wander before the trader loses money. The cost of that room is a smaller premium, because out-of-the-money options are cheaper. And the danger is the same as with a straddle: a big move either way produces losses with no limit.

How it works

Construction (Chapter 17): a short strangle "involves a short position in two out-of-the-money options (call and put)". It is exactly the opposite of a long strangle. The outlook, as for the short straddle, is that the underlying price will remain stable over the life of the options.

How it differs from a straddle: the outlook is similar, but "the implementation, aggression and cost are different". A straddle uses one strike; a strangle uses different strikes, both OTM.

The workbook's numbers: stock at 6,100; 6,200 call at Rs 145; 6,000 put at Rs 140.

  • Maximum profit = 145 + 140 = Rs 285, earned anywhere between 6,000 and 6,200 at expiry.
  • Break-evens = lower strike − total premium = 6,000 − 285 = 5,715; higher strike + total premium = 6,200 + 285 = 6,485.
  • Maximum loss: unlimited in both directions.

Chapter 22 repeats the strategy on a government security: bond at Rs 99, 99.25 call at 0.20 and 98.75 put at 0.15, so a maximum of Rs 0.35 between 98.75 and 99.25, with break-evens at 98.40 and 99.60.

The formula

Premium collected = Call premium + Put premium
Maximum profit    = Premium collected   (for Xput ≤ S ≤ Xcall)
Lower break-even  = Xput  − Premium collected
Upper break-even  = Xcall + Premium collected
Maximum loss      = unlimited

A worked example

The workbook's Chapter 17 short strangle: sell the 6,200 call at 145 and the 6,000 put at 140. Premium collected 285.

Stock at expiryShort callShort putNet
5,500+145140 − 500 = −360−215
5,800+145140 − 200 = −60+85
6,000 to 6,200+145+140+285
6,400145 − 200 = −55+140+85
6,700145 − 500 = −355+140−215

Straddle versus strangle on the same stock. The short straddle in the same chapter collected 393 with break-evens 5,607 and 6,393, a profit band 786 wide. The short strangle collects less, 285, but its band from 5,715 to 6,485 is 770 wide and its full profit holds across a 200-point range instead of at a single price.

Illustrative scaling with an assumed lot of 100 shares: best case Rs 28,500; a close at 6,700 loses 215 × 100 = Rs 21,500.

Why NISM asks about it

Chapter 17 (Strategies using Equity Futures and Equity Options) covers the long and short strangle with pay-off tables; Chapter 22 (Strategies using Interest Rate Derivatives) applies it to a GOI security. Expect break-even and maximum-profit calculations, and questions that test straddle versus strangle: same strike versus different OTM strikes.

Common exam traps

  • Both legs are out-of-the-money. If both legs share one strike, it is a straddle.
  • Maximum profit holds over a range (between the two strikes), not at one price.
  • Break-evens use the outer strikes: put strike − total premium, call strike + total premium.
  • Unlimited loss in both directions; a short strangle is not a hedged position.
  • Lower premium than a short straddle, because OTM options are cheaper.
  • Short strangle wants calm; long strangle wants a big move. Identify the side before the view.

Where this is taught

Free preparation for NISM Series IV

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