Forums › Ask ACCA Tutor Forums › Ask the Tutor ACCA AFM Exams › Correlation coefficient
- This topic has 8 replies, 5 voices, and was last updated 7 years ago by John Moffat.
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- November 18, 2012 at 8:21 am #55438
Correlation(a,b)= cov(a,b)/(Sa x Sb) = 60%/(9% x 8%) = 83. Why is the answer given 0.83?
Thank youNovember 18, 2012 at 9:30 am #107789The covariance cannot be 60%. The way it is calculated means it is % squared!
So simply ignore the %’ages when you do the calculation.The coefficient of correlation can never be more than 1, ever.
(If you want to see how the covariance is calculated, watch my lecture on portfolio theory.)
November 21, 2012 at 8:37 am #107790AnonymousInactive- Topics: 0
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John,
Could this be a hot topic? it has not been examined in a long time.
November 21, 2012 at 12:59 pm #107791I think no one knows precisely but overall Risk Management topic is very important and it could be any thing…………..Value @ risk,,hedging and portfolio theory like topics can be expected i think………..
November 21, 2012 at 12:59 pm #107792Read specially “Risk Management” article from past…………….
November 21, 2012 at 1:00 pm #107793Hahahahaha Now Sir John……………plz
November 21, 2012 at 6:53 pm #107794You are correct that portfolio theory has not been asked for a very very long time.
I don’t think it is a hot topic though (and if it were to be asked then it would be in section :).
Risk management overall is incredibly important however – especially always foreign exchange risk and interest rate risk.October 24, 2017 at 6:34 pm #413079I DONT SEE THOSE CALCULATION IN f2 as the lecture say in p4,where is it?
October 25, 2017 at 7:35 am #413124Well you have not looked very well then 🙂
Try looking at the lectures on Chapter 19 of the Paper F2 lecture notes.
However, the posts in this thread date from 2012. If you read our P4 lecture notes you will see that these calculations can no longer be asked in Paper P4. I have left the examples simply to make it clear what we are talking about, because you are still expected to understand the idea of portfolio theory.
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