First, we calculate the average return and standard deviation for each asset during the period.
a]
Alternative 1
Expected return = average return of Asset F = 16.50%
Alternative 2
Expected return of two-asset portfolio Rp = w1R1 + w2R2,
where Rp = expected return
w1 = weight of Asset 1
R1 = expected return of Asset 1
w2 = weight of Asset 2
R2 = expected return of Asset 2
Expected return = (50% * 16.50%) + (50% * 14.50%)
Expected return = 15.50%
Alternative 3
Expected return = (50% * 16.50%) + (50% * 14.50%)
Expected return = 15.50%
b]
Alternative 1
Standard deviation = standard deviation of Asset F = 1.29%
Alternative 2
Standard deviation for a two-asset portfolio σp = (w12σ12 + w22σ22 + 2w1w2Cov1,2)1/2
where σp = standard deviation of the portfolio
w1 = weight of Asset 1
w2 = weight of Asset 2
σ12 = variance of Asset 1
σ22 = variance of Asset 2
Cov1,2 = covariance of returns between Asset 1 and Asset 2
Standard deviation = 0.46%
Alternative 3
Standard deviation = 1.21%
c]
Coefficient of variation (C.V.) = standard deviation / expected return
Alternative 1 = 0.08
Alternative 2 = 0.03
Alternative 3 = 0.08
d]
Alternative 2 is the best choice because the assets are ........(it has has the lowest coefficient of variation).
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