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NEW QUESTION: 1
5,000のユーザーアカウントを含むAzure Active Directory（Azure AD）ドメインがあります。 AdminUser1という名前の新しいユーザーアカウントを作成します。
ユーザー管理者の管理役割をAdminUser1に割り当てる必要があります。
ユーザーアカウントのプロパティから何をすべきですか？
A. [グループ]ブレードから、ユーザーアカウントを新しいグループに招待します。
B. ディレクトリロールブレードから、ディレクトリロールを変更します。
C. ライセンスブレードから、新しいライセンスを割り当てます。
Answer: B
Explanation:
Explanation
Assign a role to a user
* Sign in to the Azure portal with an account that's a global admin or privileged role admin for the
* directory.
* Select Azure Active Directory, select Users, and then select a specific user from the list.
* For the selected user, select Directory role, select Add role, and then pick the appropriate admin roles from the Directory roles list, such as Conditional access administrator.
* Press Select to save.
References:
https://docs.microsoft.com/en-us/azure/active-directory/fundamentals/active-directory-users-assign-role-azure-po

NEW QUESTION: 2
-vオプションを使用した場合のegrepコマンドの効果は何ですか？
A. 一致する部分を強調する色を有効にします。
B. 一致しない行のみを出力します。
C. コマンドのバージョン情報を表示します。
D. 最後に一致した行を最初に表示する出力順序を変更します。
Answer: B

NEW QUESTION: 3
The table below lists information on price per share and shares outstanding for three stocks - Rocking, Payton, and Strand.

Using the information in the table, determine which of the following statements is FALSE?
A. If the three stocks comprise an index, a change in Stock Payton would have the biggest impact if the index was market-value weighted.
B. If the three stocks comprise an index, a change in Stock Strand would have the biggest impact if the index was price-weighted.
C. The geometric return is less than 11.7%.
D. An investor creating a price-weighted index of these three stocks would need to change his holdings at year-end to reflect the price changes.
Answer: D
Explanation:
Explanation/Reference:
Explanation:
A price-weighted index assumes that the investor holds an equal number of shares of each stock in the index. Since the number of stocks did not change, the investor would not need to change his holdings.
The other statements are true. A price-weighted index is most influenced by the stock with the highest per- share price (Strand). A market-value weighted index is most influenced by the stock with the largest market capitalization (Payton). The geometric return is always less than the arithmetic return (see calculation).
The arithmetic and geometric return are calculated as follows:
Arithmetic return = sum of: (1 + stock return) divided by the number of stocks minus 1, or
[(1.5 + 1.0 + 0.85) / 3] - 1 = 0.117, or 11.7%. Thus, the geometric average must be less than 11.7%.
Check of geometric average: = product of (1+ stock return), all to the 1/n power (or nth root) minus 1.
= [(1.5)*(1.0)*(0.85)]1/3- 1 = 0.084, or 8.4%