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| quote: | Originally posted by Capitalizt
not a bad idea..I may do that.
I have a new question though.. Check this out.
http://moneycentral.msn.com/investo...nth=1&Year=2012
Lets say I want to by a Jan 2012 call option for a strike price of $7.00
The current price for the option is $1, which means I pay $100, and wherever the stock is trading in Jan 2012, I will have the option to get 100 shares for $700. Lets say the stock is trading at $8 in 2012 and I decide to exercise the option. My total cost is $700 + $100 (option cost), so I basically break even with the trade.
Here's my question. Next to the $7 option, there is also a call option with a strike price of $6 going for $1.30 In other words, it only costs another $30 for the contract, but if I exercise the option, I get to buy the shares at $6 instead of $7, so I make a $200 profit on the stock instead of $100. Given that the option with a strike price of $6 offers a guaranteed $100 profit potential, why does it only cost $.30 more? Shouldn't it be selling for closer to $1 more to reflect the additional gain it offers?
here's the math.
Buying a $7 call = $100
Exercise option in 2012 when stock is at $8
Total cost = $700 + $100
= $0 profit
Buying a $6 call = $130
Exercise option in 2012 when stock is at $8
Total cost = $600 + $130 = $730
= $70 total profit
What am I missing here? The $6 call gives me an extra $1 per share in profit potential, but only costs an extra .30? Given that it will guarantee I can purchase the stock a dollar cheaper, shouldn't it cost at least a dollar more than the $7 call? |
It would be more expensive if demand picked up for that particular call option. This has a lot to do with volatility. The volatility in UNG is rather low, making the options cheaper. If UNG all of a sudden starts making big moves, that spurs the UNG options volume to increase, thus raising volatility, which makes options more expensive. If you get into options, you need to understand volatility because volatility is a huge part of option valuation. The higher volatility is, the more expensive options are. Google "implied volatility" and "option greeks". The reason UNG is seemingly cheap is because volatility in UNG is low. That's basically what it comes down to. Looking at the chart, UNG is rather flat for September, so that also kind of explains it. Thinking more about this, it seems like you want to buy the option when volatility is low, because that implies the option is cheap.
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