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NEW QUESTION: 1
대기업의 AWS 계정을 관리하고 있습니다. 조직은
직원 1000 명 이상이며 대부분의 직원에게 다양한 서비스에 대한 액세스 권한을 제공하려고합니다. 이 경우 아래에 언급 된 옵션 중 가장 적합한 솔루션은 무엇입니까?
A. 사용자는 직원마다 별도의 IAM 사용자를 생성하고 정책에 따라 액세스 권한을 제공해야 합니다
B. 사용자는 IAM 역할을 생성하고 STS를 역할과 연결해야 합니다. 사용자는 해당 역할을 EC2 인스턴스에 연결하고 해당 서버에서 AWS 인증을 설정해야 합니다
C. 조직의 인증 서비스에 IAM 역할을 연결하여 다양한 AWS 서비스에 대해 각 사용자에게 권한을 부여합니다
D. 사용자는 조직의 부서별로 IAM 그룹을 생성하고 더 나은 액세스 제어를 위해 각 사용자를 그룹에 추가해야 합니다.
Answer: C
NEW QUESTION: 2
スコープがベースラインと比較してどれだけ密接に維持されているかについての相関およびコンテキスト化された情報は、以下に含まれています。
A. 作業パフォーマンス情報。
B. プロジェクトドキュメントの更新。
C. 変更リクエスト。
D. プロジェクト管理計画の更新。
Answer: A
NEW QUESTION: 3
Using the three-point estimating technique, if the most likely duration is four months, the optimistic duration is two months, and the pessimistic duration is one year, how many months is the expected activity duration?
A. Twelve
B. Five
C. Four
D. Two
Answer: B
Explanation:
Explanation/Reference:
Explanation:
6.5.2.4 Three-Point Estimating
The accuracy of single-point activity duration estimates may be improved by considering estimation uncertainty and risk. This concept originated with the program evaluation and review technique (PERT).
PERT uses three estimates to define an approximate range for an activity's duration:
Most likely (tM). This estimate is based on the duration of the activity, given the resources likely to be
assigned, their productivity, realistic expectations of availability for the activity, dependencies on other participants, and interruptions.
Optimistic (tO). The activity duration based on analysis of the best-case scenario for the activity.
Pessimistic (tP). The activity duration based on analysis of the worst-case scenario for the activity.
Depending on the assumed distribution of values within the range of the three estimates the expected duration, tE, can be calculated using a formula. Two commonly used formulas are triangular and beta distributions. The formulas are:
Triangular Distribution. tE = (tO + tM + tP) / 3
Beta Distribution (from the traditional PERT technique). tE = (tO + 4tM + tP) / 6
Duration estimates based on three points with an assumed distribution provide an expected duration and clarify the range of uncertainty around the expected duration.
E = (a + 4m + b) / 6
(2+ (4*4) +12)=30 /6 =5