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D-DP-DS-23 Reliable Exam Practice, D-DP-DS-23 Reliable Test Preparation | Exam D-DP-DS-23 Collection Pdf - FreeTorrent

D-DP-DS-23

Exam Code: D-DP-DS-23

Exam Name: Dell Data Protection Design 2023 Exam

Version: V22.75

Q & A: 580 Questions and Answers

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NEW QUESTION: 1
Gary is the project manager of his organization. He is managing a project that is similar to a project his organization completed recently. Gary has decided that he will use the information from
the past project to help him and the project team to identify the risks that may be present in the project. Management agrees that this checklist approach is ideal and will save time in the project. Which of the following statement is most accurate about the limitations of the checklist analysis approach for Gary?
A. The checklist analysis approach saves time, but can cost more.
B. The checklist analysis approach is fast but it is impossible to build and exhaustive checklist.
C. The checklist analysis approach only uses qualitative analysis.
D. The checklist is also known as top down risk assessment.
Answer: B

NEW QUESTION: 2
以下のうち、通常、ベンダーによって署名された文書と、顧客の内部情報がどのように保護されるかについての参考資料はどれですか?
A. NDA
B. SLA
C. SOW
D. MOU
Answer: B

NEW QUESTION: 3
When determining a make or buy decision, reasons to buy out would include:
A. maintaining workforce.
B. protecting confidential information.
C. maximizing resource utilization.
D. accommodating large changes in volume.
Answer: D

NEW QUESTION: 4
Polk Products is considering an investment project with the following cash flows:
tCash Flow
0-100,000
140,000
290,000
330,000
460,000
The company has a 10 percent cost of capital. What is the project's discounted payback?
A. 2.49 years
B. 2.11 years
C. 1.86 years
D. 1.67 years
E. 2.67 years
Answer: C
Explanation:
Explanation/Reference:
Explanation:
The PV of t = 1 CF is found as follows: N = 1, I = 10, PMT = 0, FV = 40,000, and, thus PV = - $36,363.64.
Similarly, find the PV of t = 2 CF which is $74,380.17. Since the sum of these PVs is greater than the t = 0 CF of $100,000, we know the discounted payback is less than two years. We can now solve for the discounted payback period as follows: DP = 1 + ($100,000 - $36,363.64)/$74,380.17 = 1.86.

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