Can please anyone help me understand this question?
Imagine we have two independent uniform distributions, A and B. A ranges be
tween −2 and −1, and is zero everywhere else. B ranges between +1 and +2, and
is zero everywhere else. What are the mean and standard deviation of a portfolio
that consists of 50% A and 50% B? What are the mean and standard deviation
of a portfolio where the return is a 50/50 mixture distribution of A and B?
Thank you!
Best,
Arpit
Imagine we have two independent uniform distributions, A and B. A ranges be
tween −2 and −1, and is zero everywhere else. B ranges between +1 and +2, and
is zero everywhere else. What are the mean and standard deviation of a portfolio
that consists of 50% A and 50% B? What are the mean and standard deviation
of a portfolio where the return is a 50/50 mixture distribution of A and B?
Thank you!
Best,
Arpit