+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%

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+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%

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    + 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%

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    + 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%

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About 2)
+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%

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NEW QUESTION: 1
Which of the following standard aggregation options can you choose when you model key figures in SAP
BW?
There are 3 correct answers to this question. Choose:
A. Summation (SUM)
B. Average (AVG)
C. Minimum (MIN)
D. Last value (LAS)
E. Maximum (MAX)
Answer: A,C,E

NEW QUESTION: 2
In Amazon CloudFront, if you use Amazon EC2 instances and other custom origins with CloudFront, it is recommended to_____.
A. specify the URL of the load balancer for the domain name of your origin server
B. restrict Internet communication to private instances while allowing outgoing traffic
C. not use Elastic Load Balancing
D. enable access key rotation for CloudWatch metrics
Answer: A
Explanation:
In Amazon CloudFront, you should use an Elastic Load Balancing load balancer to handle traffic across multiple Amazon EC2 instances and to isolate your application from changes to Amazon EC2 instances.
When you create your CloudFront distribution, specify the URL of the load balancer for the domain name of your origin server.
Reference:
http://docs.aws.amazon.com/AmazonCloudFront/latest/DeveloperGuide/CustomOriginBestPractices.html

NEW QUESTION: 3
A and B are two stocks with normally distributed returns. The returns for stock A have a mean of 5% and a standard deviation of 20%. Stock B has a mean of 3% and standard deviation of 5%. Their correlation is -0.6.
What is the mean and volatility of a portfolio which holds stocks A and B in the ratio 6:4?
A. 4% and 10.92%
B. 4.2% and 14%
C. 4.2% and 1.19%
D. 4.2% and 10.92%
Answer: D
Explanation:
Explanation
The mean can be calculated quite easily as a weighted average, and in this case it is 0.6*5% + 0.4*3% = 4.2%.
The variance can be calculated with the formula for portfolio variance as = (0.6

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