Consider the following information for three stocks, A, B, and C.The stocks' returns are positively but not perfectly positively correlated with one another, i.e., the correlations are all between 0 and 1. $\begin{array}{llll}& \text { Expected } & \text { Standard } & \
\text { Stock } & \text { Return } & \text { Deviation } & \text { Beta }\
\text { A } & 10 \% & 20 \% & 1.0 \
\text { B } & 10 \% & 10 \% & 1.0 \
\text { C } & 12 \% & 12 \% & 1.4
\end{array}$ Portfolio AB has half of its funds invested in Stock A and half in Stock B.Portfolio ABC has one third of its funds invested in each of the three stocks.The risk-free rate is 5%, and the market is in equilibrium, so required returns equal expected returns.Which of the following statements is CORRECT?
A) Portfolio AB's coefficient of variation is greater than 2.0.
B) Portfolio AB's required return is greater than the required return on Stock A.
C) Portfolio ABC's expected return is 10.66667%.
D) Portfolio ABC has a standard deviation of 20%.
E) Portfolio AB has a standard deviation of 20%.

Question

Quizplus · Accepted Answer

Portfolio ABC's expected return can be calculated as the weighted average of the expected returns of Stocks A, B, and C. With one third of its funds in each, the expected return is $(1/3) * 10\% + (1/3) * 10\% + (1/3) * 12\% = 10.66667\%$.

Consider the Following Information for Three Stocks, A, B, and C.The