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NEW QUESTION: 1
DRAG DROP
You are developing a web page by using HTML5 and CSS3.
Hyperlinks on the page must be rendered with a style that reflects the last user action performed.
You need to style the four anchor elements in the document.
In what order should you specify the four anchor selectors? (To answer, move the appropriate anchor selectors from the list of CSS codes to the answer area and arrange them in the correct order.)

Answer:
Explanation:

NEW QUESTION: 2
次の状況のうち、組織の情報セキュリティインシデント対応計画のレビューと更新が最も必要になる可能性が最も高いのはどれですか。
A. 組織構造が変更されました。
B. 新しいビジネス戦略が開発されました。
C. 新しいビジネスアプリケーションが実装されました。
D. 高リスクの脆弱性が検出されました。
Answer: A

NEW QUESTION: 3
Which of the following is closest to the description of a 'risk functional'?
A. A risk functional assigns a penalty value for the difference between a model distribution and a risk's severity distribution
B. Risk functional refers to the Kolmogorov-Smirnov distance
C. A risk functional is a model distribution that is an approximation of the true loss distribution of a risk
D. A risk functional is the distribution that models the severity of a risk
Answer: A
Explanation:
Explanation
For operational risk modeling, both frequency and severity distributions need to be modeled. Modeling severity involves finding an analytical distribution, such as log-normal or other that approximates the distribution best represented by known data - whether from the internal loss database, the external loss database or scenario data. A 'risk functional' is a measure of the deviation of the model distribution from the risk's actual severity distribution. It assigns a penalty value for the deviation, using a statistical measure, such as the KS distance (Kolmogorov-Smirnov distance).
The problem of finding the right distribution then becomes the problem of optimizing the risk functional. For example, if F is the model distribution, and G is the actual, or empirical severity distribution, and we are using the KS test, then the Risk Functional R is defined as follows:

Note that supx stands for 'supremum', which is a more technical way of saying 'maximum'. In other words, we are calculating the maximum absolute KS distance between the two distributions. (Note that the KS distance is the max of the distance between identical percentiles of the two distributions using the CDFs of the two.) Once the risk functional is identified, we can minimize it to determine the best fitting distribution for severity.