
Explanation:
To understand this question, we need to analyze the Greek sensitivities:
Gamma (Γ): Measures the rate of change of delta with respect to changes in the underlying asset price. Gamma is highest for at-the-money options and decreases as options move away from the money. Gamma also decreases as time to expiration decreases.
Vega (ν): Measures sensitivity to changes in volatility. Vega is higher for longer-dated options and decreases as expiration approaches.
Key relationships:
Analysis of options:
Other options:
Therefore, Option C is the correct choice.
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A portfolio manager has a portfolio of options on a non-dividend-paying stock, one with a 1-month expiration and the other with a 4-month expiration. Which combination of transactions in these two options would reduce the gamma and increase the vega of the current portfolio?
A
Buy both the 1-month and the 4-month options.
B
Buy the 1-month option and sell the 4-month option.
C
Sell the 1-month option and buy the 4-month option.
D
Sell both the 1-month and the 4-month options.
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