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NEW QUESTION: 1
참고 :이 질문은 동일한 시나리오를 제시하는 일련의 질문 중 일부입니다. 시리즈의 각 질문에는 명시된 목표를 달성 할 수 있는 고유 한 솔루션이 포함되어 있습니다. 일부 질문 세트에는 하나 이상의 올바른 해결책이 있을 수 있지만 다른 질문 세트에는 올바른 해결책이 없을 수 있습니다.
이 질문에 답한 후에는 다시 돌아올 수 없습니다. 결과적으로 이러한 질문은 검토 화면에 나타나지 않습니다.
Margie 's Travel은 국제 여행 및 예약 관리 서비스입니다. 회사는 레스토랑 예약으로 확장하고 있습니다. 해당 솔루션에 나열된 레스토랑에 대해 Azure Search를 구현해야 합니다.
Azure Search에서 색인을 생성합니다.
Azure Search .NET SDK를 사용하여 레스토랑 데이터를 Azure Search 서비스로 가져와야 합니다.
해결책:
1. 검색 인덱스에 연결할 SearchIndexClient 객체를 만듭니다.
2. 추가해야 하는 문서가 포함 된 DataContainer를 만듭니다.
3. DataSource 인스턴스를 만들고 해당 Container 속성을 DataContainer로 설정합니다.
4. SearchIndexClient의 Documents.Suggest 메서드를 호출하고 DataSource를 전달합니다.
솔루션이 목표를 달성합니까?
A. 예
B. 아니오
Answer: B
Explanation:
설명
다음 방법을 사용하십시오.
* - 검색 인덱스에 연결하기위한 SearchIndexClient 객체 만들기
* - 추가해야하는 문서가 포함 된 IndexBatch를 만듭니다.
* - SearchIndexClient의 Documents.Index 메서드를 호출하고 IndexBatch를 전달합니다.
참고 문헌 :
https://docs.microsoft.com/en-us/azure/search/search-howto-dotnet-sdk

NEW QUESTION: 2
Which two statements are false regarding Arrays?
A. Arrays support ajax based rules.
B. You can re-order the attributes to adjust the layout.
C. You can add HTML type attributes to the Arrays.
D. You can add Single select type attributes to the Arrays.
Answer: A,B

NEW QUESTION: 3
A client will move his investment account unless the portfolio manager earns at least a 10 percent rate of return on the account. The rate of return for the portfolio the portfolio manager has chosen has a normal probability distribution with an expected return of 19 percent and a standard deviation of 4.5 percent. What is the probability that the portfolio manager will keep this account?
A. 0.975
B. 1.000
C. 0.950
Answer: A
Explanation:
As a rule of thumb, two standard deviations produce a 95% confidence level. Since this question presents a one-tailed test, the probability of falling below the expected value by two standard deviations is 2.5%. Confidence interval = (19% - 10%)/4.5% = 2 standard deviations The frequency of outcomes two standard deviations less than the expected return is 2.28%. Hence, Probability of keeping the account = 1.0000 - 0.0228 = 0.9772, closest to 0.975.