Hi,
I just want to quote your example on page 29 (foundations study notes) below :
For example, assume that portfolio (P) has a standard deviation of 20% and the index benchmark (B) has a standard deviation of 10%. Further, assume the correlation between the portfolio and the benchmark is 50%. The tracking error volatility is given by:
Your Answer :
TEV^2 = 2TE = 2P - 2PB + 2B
= (10%)^2 – (2)(50%)(10%)(20%) + (20%)^2
It makes me confuse because std deviation P = 20% and std deviation B = 10%
So, I think the right answer is : (20%)^2 – (2)(50%)(20%)(10%) + (10%)^2
Thx for answer!
I just want to quote your example on page 29 (foundations study notes) below :
For example, assume that portfolio (P) has a standard deviation of 20% and the index benchmark (B) has a standard deviation of 10%. Further, assume the correlation between the portfolio and the benchmark is 50%. The tracking error volatility is given by:
Your Answer :
TEV^2 = 2TE = 2P - 2PB + 2B
= (10%)^2 – (2)(50%)(10%)(20%) + (20%)^2
It makes me confuse because std deviation P = 20% and std deviation B = 10%
So, I think the right answer is : (20%)^2 – (2)(50%)(20%)(10%) + (10%)^2
Thx for answer!