+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%
NEW QUESTION: 3
プロジェクト学習メンバーは、プロジェクトの初期ソリューション設計の欠陥を特定しました。利害関係者は、システムを展開するかどうかわからない。プロジェクトマネージャーは何をすべきですか?
A. 問題に対するリスク分析を実行します。
B. ソリューション設計に基づいて緩和策を開発する
C. プロジェクトの品質管理測定値を修正します
D. プロジェクトのソリューションの再設計を提案する
Answer: A
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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%NEW QUESTION: 3
2)*(5% 2) + (0.4 Exam Questions with Experts Reviews. PDF includes all updated objectives of 2) + (0.4 2)*(5% Exam. Immediate Access after purchase along with 24/7 Support assistance.
プロジェクト学習メンバーは、プロジェクトの初期ソリューション設計の欠陥を特定しました。利害関係者は、システムを展開するかどうかわからない。プロジェクトマネージャーは何をすべきですか?
A. 問題に対するリスク分析を実行します。
B. ソリューション設計に基づいて緩和策を開発する
C. プロジェクトの品質管理測定値を修正します
D. プロジェクトのソリューションの再設計を提案する
Answer: A$79.99 -
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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%NEW QUESTION: 3
2) + (0.4 2)*(5% questions into Topics and Objectives. Real 2) + (0.4 Exam Questions with 100% Money back Guarantee.
プロジェクト学習メンバーは、プロジェクトの初期ソリューション設計の欠陥を特定しました。利害関係者は、システムを展開するかどうかわからない。プロジェクトマネージャーは何をすべきですか?
A. 問題に対するリスク分析を実行します。
B. ソリューション設計に基づいて緩和策を開発する
C. プロジェクトの品質管理測定値を修正します
D. プロジェクトのソリューションの再設計を提案する
Answer: A$119.99 -
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NEW QUESTION: 1
What describes application virtualization?
A. Breaks the dependency between the application interface and the processing logic
B. Breaks the dependency between the application and the underlying platform
C. Increases the application and CPU utilization
D. Provides interoperability between different application versions
Answer: B
NEW QUESTION: 2
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. 4.2% and 10.92%
B. 4.2% and 14%
C. 4% and 10.92%
D. 4.2% and 1.19%
Answer: A
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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