Friday, May 15, 2020
Buisness Finance - 2327 Words
ââ¬Å"Chapter # 5, Risk and Return - Problemsâ⬠QUESTION # 01 Jerome J. Jerome is considering investing in a security that has the following distribution of possible one-year returns: Probability of Occurrence|0.10|0.20|0.30|0.30|0.10| Possible return|-0.10|0.00|0.10|0.20|0.30| a. What is the expected return and standard deviation associated with the investment? b. Is there much ââ¬Å"downsideâ⬠risk? How can you tell? SOLUTION:- (a) Data Pi = 0.10, 0.20, 0.30, 0.30, 0.10 Ri = -0.10, 0.00, 0.10, 0.20, 0.30 = = R2 Formula = RiPi = POSSIBLE RETURN, Ri|PROBABILITY OF OCCURRENCE, Pi|(Ri) (Pi)|(Ri - )2 (Pi)| -0.10|0.10|-.01|(-.1 -.11)2(.10)| 0.00|0.20|.00|( .00 - .11)2(.20)| 0.10|0.30|.03|( .10 - .11)2(.30)|â⬠¦show more contentâ⬠¦This indicates that excess returns for the stock fluctuates less than excess returns for the stock fluctuate less than excess returns for the market portfolio. The stock has much less systematic risk than the market as a whole. It would be a defensive investment. QUESTION # 04 Assume that the CAPM approach is appropriate; compute the required rate of return for each of the following stocks, given a risk-free rate of 0.07 and an expected return for the market portfolio of 0.13: Stock|A|B|C|D|E| Beta|1.5|1.0|0.6|2.0|1.3| What implications can you draw? SOLUTION:- Data Rf = 0.07 m = 0.13 à ² = A) 1.5 B) 1.0 C) 0.6 D) 2.0 E) 1.3 = Formula = Rf + (m + Rf) à ² Req. (RA) = .07 + (.13 - .07) (1.5) = .16 Req. (RB) = .07 + (.13 - .07) (1.0) = .13 Req. (RC) = .07 + (.13 - .07) (0.6) = .106 Req. (RD) = .07 + (.13 - .07) (2.0) = .19 Req. (RE) = .07 + (.13 - .07) (1.3) = .148 Implication The relationship between required return and beta should be stressed. QUESTION # 05 On the basis of an analysis of past returns and of inflationary expectations, Marta Gomez feels that the expected return on stocks in general is 12 percent. The risk-free rate on short-term Treasury securities is now 7 percent. 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