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周梅 · 2024年04月07日

fixed

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NO.PZ202403051000000403

问题如下:

Based on Exhibit 1, the price per 100 par of Company A CDSs is closest to:

选项:

A.95.70. B.99.06. C.104.29.

解释:

  1. A is correct. Up-front premium = (Credit spread – Fixed coupon) × CDS duration

    = (1.94 – 1.0) × 4.57 = 4.2958.

    Price of CDS per 100 par = 100 – Up-front premium

    = 100 – 4.2958 = 95.7042.

  2. B is incorrect. It is incorrectly calculated as follows: Up-front premium = (Credit spread – Fixed coupon)

    = (1.94 – 1.0) = 0.94.

    Price of CDS per 100 par = 100 – Up-front premium

    = 100 – 0.94 = 99.06.

  3. C is incorrect. It is incorrectly calculated as follows: Up-front premium = (Fixed coupon – Credit spread) × CDS duration

    = (1.0 – 1.94) × 4.57 = –4.2958.

    Price of CDS per 100 par = 100 – Up-front premium

    = 100 – (–4.2958) = 104.2958.


“Consider a portfolio of zero-coupon bonds that mature at different times in the future. Changes in interest rates are not always parallel across maturities, so let’s analyze what happens as rates change across the yield curve. Let’s assume that the portfolio has sensitivities to factors as provided in Exhibit 3. The portfolio has equal weightings in each key rate duration and an effective duration of 4.7. I would like you to assess the impact on the return of the portfolio if rates rise evenly across the curve and also when the curve flattens but does not twist.”

Assuming rates change as described by Akron and based on Exhibit 3, the impact on the portfolio as outlined in Module 6 would be most likely be a loss in value from changes in:

  1. level and a gain from changes in steepness.
  2. level and a loss from changes in steepness.
  3. steepness and a gain from changes in curvature.

Solution

  1. Incorrect because the portfolio would lose from steepness.
  2. Correct. A parallel shift of the yield curve would result in a loss across each key rate duration given a sensitivity of 1. For example, a 100 basis point (bp) parallel shift would generate an approximately 4.7% loss in value. A flattening of the yield curve in the long end would result in a loss given a sensitivity of –1. For example, a 100 bp decline in the 30-year key rate duration would result in a loss of approximately 2.9% (–100 × –1 × –8.7 × 0.333). There is no impact from curvature, since the curve did not “twist.”

老师这道题是什么意思,分析下


1 个答案

品职答疑小助手雍 · 2024年04月07日

同学你好,这题就是直接考结基础班讲义285页的公式,Upfront premium如何计算和CDS如何报价,直接那红框里的公式把A公司的数据带进去就行了。