Hello community. How are you 🙂
I'm new here and am taking some online courses to learn about options.
I am a bit baffled by one thing at the moment:
How much loss can I get on a Long Call/Put position?
For example: I have a Long Call position of XYZ stock May 80 trading at 4.5 usd (450)
Would this mean that if the underlying stock is going down in price and the XYZ stock falls back to 75.5 (80 - 4.5) I would be out of the position? Aka, I would burn down my Premium which is kind of like default stop loss?
Or, the stock can keep falling further (lets say from 80 to 60) and my premium wouldn't be effected? Just that I would lose it when the option expires or I would lose a whole lot more if I decided to exercise the option for some reason on a such a massive loss.
That being said - If as in this example, my position goes out of the money by a long shot (from 80 to 60) there is always a chance it can go back up to being in the money!! Right?
so If I take 2 month option and the first month is a total failure I can still hope for profit and my loss can only be the premium?
I come from Forex background. And the Stop loss concept is a whole lot simpler there
Thank you
Hey!
Naked options (long calls/puts) move according to a measurement called Delta. If you bought that May 80 call and the stock dropped $4.50, your call value would drop by a percentage of $4.50, a percentage theoretically defined by delta.
To make this more simple lets make a clear example out of your May 80 call. You buy your call for $5.00 ($500 per lot). The underlying stock is priced at 84.00. This means you're call is $4 of INTRINSIC VALUE and 1$ in EXTRINSIC VALUE. The extrinsic value is the amount of money the option costs above the in the money value and is determined by the amount of time left before expiration of the option.
Now lets assume your underlying stock drops to 80$. The details of your option will give you measurements; Delta, Gamma, Theta, Vega.
The delta of your option might be .60 (for examples sake). This would mean that for each $1 the underlying moves, your option will move $.60. Realistically though, options that are in the money will move very close to 1:1 as the ITM deltas are often around 1.0
Delta changes as the price of the underlying changes and scales up to 1.0 as you're underlying becomes more in the money. The delta is theoretical but will give you a good idea of how much your option value might be effected by the change in price of the underlying.
Assuming the underlying is out of the money now, your option still will retain some extrinsic value. The further out of the money it becomes the less demand there will be for the call so that value can drop faster than the theta decay. As time passes and all other things stay the same (including the price of the underlying) the extrinsic value or time premium, will decay according to a measurement called Theta. (-0.05 = 5 cents/day decay)
Check out Investopedia for more on "the Greeks".