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PDII Vorbereitung & Salesforce PDII Zertifikatsfragen - Photoexperienceacademy

  • Name: Salesforce Certified Platform Developer II (PDII)
  • Exam Code: PDII
  • Certification: PDII
  • Vendor: Salesforce
  • Total Question: 630
  • Price: 49$

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PDII Prüfungsfragen Prüfungsvorbereitungen, PDII Fragen und Antworten, Salesforce Certified Platform Developer II (PDII)

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Die Qualifikation ist nicht gleich die Fähigkeit eines Menschen.

NEW QUESTION: 1
You are trying to determine why AutoSupport notifications are not being sent. Which two types of output would be used first to solve this problem? (Choose two.)
A. the MGWD.log
B. output of the autosupport history show command
C. the notifyd.log
D. output of the network interface show command
Answer: B,D

NEW QUESTION: 2
관리자는 Amazon CloudFormation을 사용하여 CloudTeamation 템플릿을 만들 때 스토리지 용 Amazon DynamoDB를 활용할 웹 계층과 응용 프로그램 계층으로 구성된 3 계층 웹 응용 프로그램을 배포합니다.
다음 중 API 자격 증명을 표시하지 않고 DynamoDB 테이블에 대한 애플리케이션 인스턴스 액세스를 허용하는 것은 무엇입니까?
A. 필수 DynamoDB 테이블에서 읽고 쓸 수있는 권한이있는 CloudFormation 템플릿에서 ID 및 액세스 관리 사용자를 만들고 GetAtt 함수를 사용하여 액세스 및 보안 키를 검색 한 다음 사용자 데이터를 통해 응용 프로그램 인스턴스에 전달합니다 .
B. 필수 DynamoDB 테이블을 읽고 쓸 수 있고 인스턴스 프로필을 참조하여 응용 프로그램 인스턴스에 역할을 연결하는 데 필요한 권한이있는 ID 및 액세스 관리 역할을 만듭니다.
C. 필수 DynamoDB 테이블에서 읽고 쓸 수 있고 응용 프로그램 인스턴스의 인스턴스 프로필 속성에서 역할을 참조하는 데 필요한 권한이있는 ID 및 액세스 관리 역할을 만듭니다.
D. Cloud Formation 템플릿의 Parameter 섹션을 사용하여 필요한 DynamoDB 테이블에서 읽고 쓸 수있는 권한이있는 이미 생성 된 IAM 사용자의 사용자 입력 액세스 및 비밀 키를 가져옵니다.
Answer: C

NEW QUESTION: 3
Consider the following transactional information for the investment account of an underwriting syndicate:
1 st Quarter Ending portfolio value: $50,800,000 Total amount invested: $46,100,000
2 nd Quarter Ending portfolio value: $51,100,000 Total amount invested: $50,800,000
3 rd Quarter Ending portfolio value: $51,000,000 Total amount invested: $51,100,000
4 th Quarter Ending portfolio value: $54,500,000 Total amount invested: $50,000,000
Using this information, what is the annual time-weighted rate of return for this portfolio? Assume no taxes or transaction charges.
A. 20.59% per year
B. 19.59% per year
C. 22.14% per year
Answer: A
Explanation:
The time-weighted rate of return is the preferred method of return calculation in the investment management industry, primarily because this method is not sensitive to significant additions and withdrawals of funds from portfolios under examination. The calculation of the time-weighted rate of return involves three steps, which are illustrated as follows:
Step 1:Price the portfolio immediately prior to any significant additions or withdrawals. Separate the portfolio into a series of sub-periods based on the dates of cash inflows and outflows.
Step 2:Calculate the holding period return for each sub-period.
Step 3:Determine the annualized holding period return by linking or compounding the holding period return of each sub-period. If the investment is for more than one year, use the geometric mean of the annual returns as the time-weighted rate of return. If the investment is for less than one year, compound the sub-period returns to obtain an annualized measurement.
To begin the process of determining the time-weighted rate of return, we would break the portfolio up into the subsequent series of cash flows. However, in this example, the cash flows are already aggregated for us and we can move on to the next step: determining the holding period return for each sub-period. This process is detailed as follows:
Quarter 1 holding period return = [($50,800,000 ending value - $46,100,000 invested) / $46,100,000 invested] = 10.19523%
Quarter 2 holding period return = [($51,100,000 ending value - $50,800,000 invested) / $50,800,000 invested] = 0.59055%
Quarter 3 holding period return = [($51,000,000 ending value - $51,100,000 invested) / $51,100,000 invested] = (0.1957%)
Quarter 4 holding period return = [($54,500,000 ending value - $50,000,000 invested) / $50,000,000 invested] = 9.00%
Now that the holding period return for each sub-period has been determined, we must annualize the return measure by taking the product of all four quarterly returns. This process is illustrated below:
[(1 + .10195) * (1 + .00591) * (1 - .00196) * (1 + .09) - 1] = .2059 or 20.59%
When calculating the time-weighted rate of return, remember that the total amount invested is the relevant figure, not the beginning portfolio value. Notice that during the fourth quarter, the total amount invested does not equal the ending amount for the third quarter. This differential could be explained by numerous phenomena. Perhaps the difference is due to a cash withdrawal from the account. Maybe it was used to pay expenses or meet an outstanding margin call. What is important to note is the fact that this money was not invested, and should not be included in the holding period return for the fourth quarter. So said, whenever possible you should use the total amount invested rather than the beginning portfolio value in the calculation of the sub-period holding period return. If you chose 19.59%, remember that in the calculation of the time-weighted rate of return, it is the geometric mean that is used rather than the arithmetic mean.


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