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NEW QUESTION: 1
Which one of the following operations is NOT a DynamoDB operation?
A. BatchGetItem
B. DescribeTable
C. BatchDeleteItem
D. BatchWriteItem
Answer: C
Explanation:
In DynamoDB, DeleteItem deletes a single item in a table by primary key, but BatchDeleteItem doesn't
exist.
Reference: http://docs.aws.amazon.com/amazondynamodb/latest/developerguide/operationlist.html

NEW QUESTION: 2
AWS Key Management Service（AWS KMS）は、データの暗号化に使用される暗号化キーを簡単に作成および制御できるマネージドサービスです。 AWS KMSは、Amazon EBS、Amazon S3、Amazon Redshift、Elastic Transcoder、Amazon WorkMail、Amazon RDSなどの他のAWSサービスと統合されており、管理する暗号化キーでデータを簡単に暗号化できます。 AWS KMSはAWS CloudTrailとも統合されており、規制やコンプライアンスのニーズを満たすのに役立つ主要な使用ログを提供します。 AWS KMSで現在サポートされている暗号化キーのタイプは次のうちどれですか？
A. 秘密の一時鍵契約暗号化
B. 対称鍵暗号化のみ
C. 対称および非対称の乱数生成キー暗号化
D. 非対称キー暗号化と対称キー暗号化
Answer: B
Explanation:
説明
AWS Key Management Service（AWS KMS）は、データの暗号化に使用される暗号化キーを簡単に作成および制御できるマネージドサービスです。 AWS KMSは、Amazon EBS、Amazon S3、Amazon Redshift、Elastic Transcoder、Amazon WorkMail、Amazon RDSなどの他のAWSサービスと統合されており、管理する暗号化キーでデータを簡単に暗号化できます。 AWS KMSはAWS CloudTrailとも統合されており、規制やコンプライアンスのニーズを満たすのに役立つ主要な使用ログを提供します。 AWS KMSは現在、対称（プライベート）キー暗号化のみをサポートしています。
参照：

NEW QUESTION: 3
There are 45 people on the quay, what is the most and the least number of people that are both sailors and erudite?
(1) The number of sailors is 28.
(2) The number of erudite people is 30.
A. Statement (1) BY ITSELF is sufficient to answer the question, but statement (2) by itself is not.
B. Either statement BY ITSELF is sufficient to answer the question.
C. Statements (1) and (2) TAKEN TOGETHER are sufficient to answer the question, even though NEITHER statement BY ITSELF is sufficient.
D. Statement (2) BY ITSELF is sufficient to answer the question, but statement (1) by itself is not.
E. Statements (1) and (2) TAKEN TOGETHER are NOT sufficient to answer the question, requiring more data pertaining to the problem.
Answer: C
Explanation:
Explanation/Reference:
Explanation:
Use statements (1) and (2) together. You can see that the number of people in each of the groups together sums up to a number, which is more than 45 and therefore there must be an overlapping between the groups.
The maximum number of people in both groups is the size of the smaller group, thus 28 people.
The minimum number of people in both groups is (28 + 30 - 45 = 13).
Both statements, taken together, are sufficient.

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