Question

a.  Given the following​ holding-period returns, compute the average returns and the standard deviations for the Zemin Corporation and for the market.

b.  If​ Zemin's beta is 1.98 and the​ risk-free rate is 7 ​percent, what would be an expected return for an investor owning​ Zemin? ​ (Note: Because the preceding returns are based on monthly​ data, you will need to annualize the returns to make them comparable with the​ risk-free rate. For​ simplicity, you can convert from monthly to yearly returns by multiplying the average monthly returns by​ 12.)

c.  How does​ Zemin's historical average return compare with the return you believe you should expect based on the capital asset pricing model and the​ firm's systematic​ risk?

(CAPM and expected returns) a. Given the following holding-period returns, compute the average retums and the standard deviat

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Answer #1

Answer for Part 1:

A) Average return = sum of holding period returns/number of months

For Zemin = (7+2+2-1+4+3)/6=2.83%

For the market = (6+4+1-3+4+4)/6=2.67%

Standard deviation = {(return in month t – average return)2 + {return on month n – average return)2}1/2
No. of months -1 no. of months -1

For Zemin = {(7-2.83)/5) 2 + (2 – 2.83)/5) 2 + (2-2.83)/5)2 + (-1-2.83)/5)2 + (4-2.83)/5)2+(3-2.83)/5)2 }1/2
= {0.69 + 0.03 + 0.03 + 0.13 + 0.59+0.00}1/2
= {1.47]1/2
= 1.21

For the market = {(6-2.67)/5) 2 + (4-2.67)/5)2 + (1-2.67)/5)2 + (-3-2.67)/5)2 + (4-2.67)/5)2 + (4-2.67)/5)2}1/2
= {0.44 + 0.07 + 0.11 + 1.28 + 0.07 + 0.07}1/2
= { 2.04}1/2
= 1.43

Answer for Part 2:

B) K j = k r f + ß j (k m – k r f) where
K j = the required rate of return.
K r f = the risk free rate.
? j = beta
K m = expected return for the market.
Monthly market rate = 2.67%
Annual market rate = 2.67 × 12 = 32.04%
K j = 7 + 1.98(32.04 – 7)
= 56.57%


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