The portfolio of an investment firm comprises of two risky assets, π and π, whose returns are denoted by random variables π
π and π
π respectively. The mean, the variance and the covariance of the returns are
πΈ(π
π ) = 0.08, πππ(π
π ) = 0.07,
πΈ(π
π ) = 0.05, πππ(π
π ) = 0.05, πΆππ£(π
π , π
π ) = 0.04.
Let π€ be the proportion of assets allotted to π so that the return from the portfolio is π
= π€π
π + (1 β π€)π
π . The value of π€ which minimizes πππ(π
) is _____(round off to 2 decimal places)