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桃子妈 · 2019年02月23日

问一道题:NO.PZ2018123101000086答案不全啊

老师,答案显示不全,麻烦处理一下,不然看不明白啊~谢谢


问题如下图:

    

选项:

A.

B.

C.

解释:



2 个答案
已采纳答案

发亮_品职助教 · 2019年02月27日

最后那步101.55/(1+1%),就是把第一年的现金流往当前时刻折。

这个折现率是用当前的1-year spot rate=1%;或者是当前的f(0,1) one-year forward rate=1%;两个表达的意思是一样的。

因为从零时刻起的1-year forward rate,就是从零时刻起的1-year spot rate,看Exhibit 1两个是相同的,都是1%。


折现的利率就看题干中的exhibit 1

把第三年的现金流往第二年折,用的是f(2,1),也就是表中的1.3522%;

把第二年的现金流往第一年折,用的是f(1,1),也就是表中的1.4028%

把第一年的现金流往当前时刻折,用的就是1-year spot rate、或者是f(0,1),即1%

发亮_品职助教 · 2019年02月26日

答案里面的表格如下:

题库已经修改。

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NO.PZ2018123101000086 问题如下 Exhibit 1 shows par, spot, anone-yeforwarrates.Bon4 is a fixeRate Bon of Alpha Corporation, with 1.55% annucoupon ancallable pwithout any lockout perio. The bonmaturity is 3 years.Baseon the information above, the value of the embeeoption in Bon4 is closest to: A.nil. B.0.1906. C.0.8789. C is correct.考点考察对含权债券的理解解析债券4是可Callable。其价值为Value of callable bon= value of straight bon– value of call option on bon此,Embeecall option的价值为Value of call option on bon= Value of straight bon– Value of callable bon用Spot rate对该Straight bon行定价为1.55(1.0100)1+1.55(1.012012)2+101.55(1.012515)3=100.8789\frac{1.55}{{(1.0100)}^1}+\frac{1.55}{{(1.012012)}^2}+\frac{101.55}{{(1.012515)}^3}=100.8789(1.0100)11.55​+(1.012012)21.55​+(1.012515)3101.55​=100.8789无赎回保护期的可赎回债券的价值不能超过100,因此call option的价值为=100.8789–100=0.8789。 解析里Call option的Value是100.8789-100=0.8789,但是提问中回答是100.8789-100.5446=0.3343,哪种算法才是正确的呢?

2024-06-23 12:09 1 · 回答

NO.PZ2018123101000086 问题如下 Exhibit 1 shows par, spot, anone-yeforwarrates.Bon4 is a fixeRate Bon of Alpha Corporation, with 1.55% annucoupon ancallable pwithout any lockout perio. The bonmaturity is 3 years.Baseon the information above, the value of the embeeoption in Bon4 is closest to: A.nil. B.0.1906. C.0.3343. C is correct.考点考察对含权债券的理解解析债券4是可Callable。其价值为Value of callable bon= value of straight bon– value of call option on bon此,Embeecall option的价值为Value of call option on bon= Value of straight bon– Value of callable bon用Spot rate对该Straight bon行定价为1.55(1.0100)1+1.55(1.012012)2+101.55(1.012515)3=100.8789\frac{1.55}{{(1.0100)}^1}+\frac{1.55}{{(1.012012)}^2}+\frac{101.55}{{(1.012515)}^3}=100.8789(1.0100)11.55​+(1.012012)21.55​+(1.012515)3101.55​=100.8789而Callable bon定价需要使用1-yeforwarrate,将债券的现金流从最后一期开始,依次向前一个节点折现,以判断折现值是否会触发行权价;使用表格中的Forwarrate对Callable bon行定价因此Call option的Value为100.8789-100.5446=0.3343 相同的题目编号,NO.PZ201712110200000304这道题的题解The value of a callable bon(par) with no call protection periocannot excee100, thprior higher the bonwoulcallet=0时刻也能call

2024-05-10 14:28 1 · 回答

NO.PZ2018123101000086 问题如下 Exhibit 1 shows par, spot, anone-yeforwarrates.Bon4 is a fixeRate Bon of Alpha Corporation, with 1.55% annucoupon ancallable pwithout any lockout perio. The bonmaturity is 3 years.Baseon the information above, the value of the embeeoption in Bon4 is closest to: A.nil. B.0.1906. C.0.3343. C is correct.考点考察对含权债券的理解解析债券4是可Callable。其价值为Value of callable bon= value of straight bon– value of call option on bon此,Embeecall option的价值为Value of call option on bon= Value of straight bon– Value of callable bon用Spot rate对该Straight bon行定价为1.55(1.0100)1+1.55(1.012012)2+101.55(1.012515)3=100.8789\frac{1.55}{{(1.0100)}^1}+\frac{1.55}{{(1.012012)}^2}+\frac{101.55}{{(1.012515)}^3}=100.8789(1.0100)11.55​+(1.012012)21.55​+(1.012515)3101.55​=100.8789而Callable bon定价需要使用1-yeforwarrate,将债券的现金流从最后一期开始,依次向前一个节点折现,以判断折现值是否会触发行权价;使用表格中的Forwarrate对Callable bon行定价因此Call option的Value为100.8789-100.5446=0.3343 老师,二叉树求债券时,二叉树的利率都是forwarrate对吗?

2024-04-25 19:15 1 · 回答

NO.PZ2018123101000086 问题如下 Exhibit 1 shows par, spot, anone-yeforwarrates.Bon4 is a fixeRate Bon of Alpha Corporation, with 1.55% annucoupon ancallable pwithout any lockout perio. The bonmaturity is 3 years.Baseon the information above, the value of the embeeoption in Bon4 is closest to: A.nil. B.0.1906. C.0.3343. C is correct.考点考察对含权债券的理解解析债券4是可Callable。其价值为Value of callable bon= value of straight bon– value of call option on bon此,Embeecall option的价值为Value of call option on bon= Value of straight bon– Value of callable bon用Spot rate对该Straight bon行定价为1.55(1.0100)1+1.55(1.012012)2+101.55(1.012515)3=100.8789\frac{1.55}{{(1.0100)}^1}+\frac{1.55}{{(1.012012)}^2}+\frac{101.55}{{(1.012515)}^3}=100.8789(1.0100)11.55​+(1.012012)21.55​+(1.012515)3101.55​=100.8789而Callable bon定价需要使用1-yeforwarrate,将债券的现金流从最后一期开始,依次向前一个节点折现,以判断折现值是否会触发行权价;使用表格中的Forwarrate对Callable bon行定价因此Call option的Value为100.8789-100.5446=0.3343 用forwarrate给含权债券估值是考纲内容吗?对应基础班讲义哪个位置?

2024-03-12 22:19 4 · 回答

NO.PZ2018123101000086 问题如下 Exhibit 1 shows par, spot, anone-yeforwarrates.Bon4 is a fixeRate Bon of Alpha Corporation, with 1.55% annucoupon ancallable pwithout any lockout perio. The bonmaturity is 3 years.Baseon the information above, the value of the embeeoption in Bon4 is closest to: A.nil. B.0.1906. C.0.3343. C is correct.考点考察对含权债券的理解解析债券4是可Callable。其价值为Value of callable bon= value of straight bon– value of call option on bon此,Embeecall option的价值为Value of call option on bon= Value of straight bon– Value of callable bon用Spot rate对该Straight bon行定价为1.55(1.0100)1+1.55(1.012012)2+101.55(1.012515)3=100.8789\frac{1.55}{{(1.0100)}^1}+\frac{1.55}{{(1.012012)}^2}+\frac{101.55}{{(1.012515)}^3}=100.8789(1.0100)11.55​+(1.012012)21.55​+(1.012515)3101.55​=100.8789而Callable bon定价需要使用1-yeforwarrate,将债券的现金流从最后一期开始,依次向前一个节点折现,以判断折现值是否会触发行权价;使用表格中的Forwarrate对Callable bon行定价因此Call option的Value为100.8789-100.5446=0.3343 这什么原理?不用二叉树也能求含权bon格了吗?怎么没印象课上讲过?

2024-01-23 22:26 1 · 回答