Answer:
the variance is 0.001044
Step-by-step explanation:
The computation of the variance of the returns is shown below:
But before that expected return to be determined
E(r) = Sum of (probabilities × expected return)
= 0.20 × .14 + 0.70 × 0.08 + 0.10 × 0.02
= 0.086
Now
variance = Sum of (individual return - mean return)^2
= 0.20 × (0.14 -0.086)^2 + 0.7 × (0.08 - 0.086)^2 + 0.10 × (0.02 - 0.086)^2
= 0.001044
hence the variance is 0.001044