CAPM, portfolio risk, and return
Consider the following information for three stocks, Stocks A, B, and C. The returns on the three stocks are positively correlated, but they are not perfectly correlated. (That is, each of the correlation coefficients is between 0 and 1.)
Stock | Expected Return | Standard Deviation | Beta | ||
A | 8.32 | % | 16 | % | 0.8 |
B | 10.40 | 16 | 1.3 | ||
C | 12.06 | 16 | 1.7 |
Fund P 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. (That is, required returns equal expected returns.)
a Using stock A data
As per CAPM |
expected return = risk-free rate + beta * (Market risk premium) |
8.32 = 5 + 0.8 * (Market risk premium%) |
Market risk premium% = 4.15 |
b
Weight of A = 0.3333 |
Weight of B = 0.3333 |
Weight of C = 0.3333 |
Expected return of Fund p = Weight of A*Expected return of A+Weight of B*Expected return of B+Weight of C*Expected return of C |
Expected return of Fund p = 8.32*0.3333+10.4*0.3333+12.06*0.3333 |
Expected return of Fund p = 10.26 |
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