Answer the following: a) Elizabeth's Portfolio ​ Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively. Compute the standard deviation of the returns on the portfolio assuming that the two stocks' returns are perfectly positively correlated 21.3% 19.3% 29% 33% b) In a Poisson distribution, the: mean equals the standard deviation. median equals the standard deviation. mean equals the variance. None of these choices. c) Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively. ​ Find the expected mean of the portfolio. 15.6% 19% 13.5% 11%

EBK CONTEMPORARY FINANCIAL MANAGEMENT
14th Edition
ISBN:9781337514835
Author:MOYER
Publisher:MOYER
Chapter8: Analysis Of Risk And Return
Section: Chapter Questions
Problem 13P
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QUESTION 12

Answer the following:

a) Elizabeth's Portfolio ​ Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively.

Compute the standard deviation of the returns on the portfolio assuming that the two stocks' returns are perfectly positively correlated

21.3%

19.3%

29%

33%

b) In a Poisson distribution, the:

mean equals the standard deviation.

median equals the standard deviation.

mean equals the variance.

None of these choices.

c) Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively. ​

Find the expected mean of the portfolio.

15.6%

19%

13.5%

11%

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