Reading 49 practice question 10
Apoth’s share price subsequently dropped to $36, Klein would most likely need to take the following action to maintain the same hedged position:
B is correct. The required number of put options = Number of shares of underlying to be hedged/[N(d1) − 1], where N(d1) − 1 is the estimated delta used for hedging a position with put options (otherwise known as the put delta). As the share price drops to $36, the delta of a put position will decrease toward –1.0, requiring less put options than the original position.
Can someone explain to me why the delta decreases? And also, what does ND1 and ND2 actually mean in the end??
Apoth’s share price subsequently dropped to $36, Klein would most likely need to take the following action to maintain the same hedged position:
- Sell options because the put delta has become less negative.
- Sell options because the put delta has become more negative.
- Buy options because the put delta has become more negative.
B is correct. The required number of put options = Number of shares of underlying to be hedged/[N(d1) − 1], where N(d1) − 1 is the estimated delta used for hedging a position with put options (otherwise known as the put delta). As the share price drops to $36, the delta of a put position will decrease toward –1.0, requiring less put options than the original position.
Can someone explain to me why the delta decreases? And also, what does ND1 and ND2 actually mean in the end??