Exam 17: The Option Greeks

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Which of the following statements is true? Consider options written on a non-dividend-paying stock.

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The current stock price is $50, and a put is priced at $3.59201. If the stock rises to $50.10, the price of the put will be $3.549152 and if the stock drops to $49.90, the price of the put will be $3.635261. What is the best estimate of the delta of the put?

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You hold a straddle on a stock that you bought a month ago and that still has two months to expiry. Assume the options are European. An unexpected increase of $1 in the price of the stock

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The vega of a ________ is highest when it is_________.

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A stock is trading at $20. A one-month put with a strike of 19 is valued at $0.360 and has a rho of −0.50- 0.50 . A decrease of 10 basis points in the interest rate changes the put value by

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You hold a portfolio of a long position in a call and a long position in a put, both for the same strike and maturity. Which of the following statements is true?

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The gamma of an option is

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You expect a sizable jump in the stock price but are not sure of the direction in which the stock will go. Which of the following alternatives would be best?

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A stock is trading at $132. A one-month call with a strike of $125 costs $9.773 and has a theta of −30.53- 30.53 . The passage of one trading day ( ≈0.004\approx 0.004 years) will cause the call value to, approximately,

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Consider options written on a non-dividend-paying stock. Deep in-the-money put options may

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Gamma is a risk measure that is related to the volatility (particularly jump-risk) of the underlying stock. Which of the following is most valid?

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The absolute value of theta is highest for options

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For options that are at-the-money, which of the following statements is typically valid as maturity nears?

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The current price of a call is $5 and the stock is trading at $50. The delta and gamma of the call are 0.5 and 0.05, respectively. If the stock price increases to $50.50, then approximate the new call price using the information given:

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You hold a portfolio of a long position in a call and a short position in a put, both for the same strike and maturity, both written on a non-dividend paying stock. Which of the following statements is most correct?

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Which of the following statements is valid for European options?

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