Option Pricing: Put-Call Forward Parity

An investor has sold a security short and has also purchased a call option contract as insurance in case the short security position goes in the wrong direction. The payoff diagram for this investor _most closely_ resembles that of a:
Correct! The short asset and long call payoffs are as shown: ![](data:image/png;base64,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 "") The long call serves as a form of insurance for the short position, limiting exposure to the investor in case the underlying asset price rises. This combination shown has the same shape as that of a long put option.
Incorrect. Consider that an investor holding a short put would not want the price of the underlying to decrease, but the investor with the short asset position would want this.
Incorrect. Think about the investor's exposure to a decline in the underlying asset price. With a short call position, the investor wouldn't care, but with a short asset position, the investor certainly would. These two positions cannot be similar.
long put.
short put.
short call.

The quickest way to get your CFA® charter

Adaptive learning technology

10000+ practice questions

10 simulation exams

Industry-Leading Pass Insurance

Save 100+ hours of your life

Tablet device with “CFA® Exam | Bloomberg Exam Prep” app