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chris2.0🔱 · 2020年10月14日

问一道题:NO.PZ2018111302000033 [ CFA II ]

问题如下:

The value per share of REIT C using discounted cash flow valuation using a two-step dividend model is closest to:

选项:

A.

$51.49.

B.

$58.37.

C.

$62.67.

解释:

C is correct.

考点:REITs估值方法

解析:Discount rate = risk free rate + beta * market risk premium = 4% + 0.85*5% = 8.25%

Value per share = Dividend at year 1 / (1+discount rate) +  dividend at year 2 / (1+discount rate)^2 +  dividend at year 3 / (1+discount rate)^3 + stock value at end of year 3

= 2/(1+8.25%) + 2*(1+6%)/(1+8.25%)^2 + 2*(1+6%)^2/(1+8.25%)^3 +  [[(2*(1+6%)^2)*(1+5%)]/(8.25%-5%)]/(1+8.25%)^3 = 1.85 + 1.81 + 1.77 + 57.24 = $62.67

这不是写两步么?怎么还是三年
1 个答案
已采纳答案

韩韩_品职助教 · 2020年10月15日

嗨,从没放弃的小努力你好:


同学你好,两阶段DDM模型求解,其中第一段是三年,三年之后进入永续增长。


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就算太阳没有迎着我们而来,我们正在朝着它而去,加油!


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NO.PZ2018111302000033 问题如下 The value per share of REIT C using scountecash flow valuation using a two-step vinmol is closest to: $51.49. $58.37. $62.67. C is correct.考点REITs估值方法解析scount rate = risk free rate + beta * market risk premium = 4% + 0.85*5% = 8.25%Value per share = vinye1 / (1+scount rate) + vinye2 / (1+scount rate)^2 + vinye3 / (1+scount rate)^3 + stovalue enof ye3= 2/(1+8.25%) + 2*(1+6%)/(1+8.25%)^2 + 2*(1+6%)^2/(1+8.25%)^3 + [[(2*(1+6%)^2)*(1+5%)]/(8.25%-5%)]/(1+8.25%)^3 = 1.85 + 1.81 + 1.77 + 57.24 = $62.67 请问题目中说的$2不是说next year的vin,而第二年第三年的g是6%,所以第一年年末的v应该是2/(1+6%),第二年是2,第三年是2*(1+6%),这个现金流吗?

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