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hjk · 2022年09月18日

解析中这句话 没有理解

NO.PZ2020021205000031

问题如下:

A stock provides dividends of USD 0.25 per share every three months. The next two ex-dividend dates are in two months and five months. The risk-free rate is 4% per annum. At what times might a six-month American call option with a strike price of USD 50 be exercised?

选项:

解释:

The possible exercise times are immediately before the stock goes ex-dividend at the two-month point and the five-month point, as well as at the end of the option's life. The ex-dividend dates are after 0.16667 and 0.41667 years, and the end of the option's life is after 0.5 years. Because:

0.25 < 50(1 -e0.04X(0.41667  0.16667)e^{-0.04X(0.41667-\;0.16667)}]

we can use the results at the end of Section 15.7 to show that the option should never be exercised at the two-month point. Because:

0.25 > 50(1 -e0.04X(0.5  0.41667)e^{-0.04X(0.5-\;0.41667)}]

the option will sometimes be exercised immediately before the five-month point. Possible exercise times are therefore at five months and six months.

he ex-dividend dates are after 0.16667 and 0.41667 years, and the end of the option's life is after 0.5 years. 

1 个答案

DD仔_品职助教 · 2022年09月18日

嗨,从没放弃的小努力你好:


同学你好,题目说下一个除息日是2个月后和5个月后,我们把他换算成年就2/12=0.1667和5/12=0.41667,这个option还有6个月到期,所以是6/12=0.5年之后。

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努力的时光都是限量版,加油!

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