Stock X
Rf = 0.05
Price of factor1 (RP1) = 0.15
Price of factor 2 (RP2) = -0.2
Be1 = 1.4
Be2 = 0.4
E(ri) = Rf+Be1*RP1+Be2*RP2
0.05+(1.4*0.15)+(0.4*-0.2)
E(ri) = 0.18 or 18%
Stock Y
Rf = 0.05
Price of factor1 (RP1) = 0.15
Price of factor 2 (RP2) = -0.2
Be1 = 0.9
Be2 = 0.2
E(ri) = Rf+Be1*RP1+Be2*RP2
0.05+(0.9*0.15)+(0.2*-0.2)
E(ri) = 0.145 or 14.5%
model is appropriate. The cross-sectional relationship Assume a two-factor API between expect return and factor loadings...
Assume that you are using a two-factor APT model, with factors A and B, to find the fair expected return on a well-diversified portfolio Q that has an actual expected return of 18%. Portfolio Q's factor loadings (i.e., Q's betas on each of the two factors) and the factors' risk premiums are shown in the table below. Portfolios for factors A and B are tradable (i.e., you can take long or short positions in them). The risk-free rate is 3.5%....