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Pegasystems PEGACPLSA24V1 - Certified Pega Lead System Architect 24 Exam Braindumps

Pegasystems PEGACPLSA24V1 - Certified Pega Lead System Architect 24 Exam Braindumps

  • Certification Provider:Pegasystems
  • Exam Code:PEGACPLSA24V1
  • Exam Name:Certified Pega Lead System Architect 24 Exam Exam
  • Total Questions:276 Questions and Answers
  • Product Format: PDF & Test Engine Software Version
  • Support: 24x7 Customer Support on Live Chat and Email
  • Valid For: Worldwide - In All Countries
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NEW QUESTION: 1
첫 번째 팀 회의에서 프로젝트 관리자는 프로젝트 헌장에 명시된 위험을 위험 레지스터를 개발하기 위한 시작점으로 사용합니다. 위험을 식별 한 후 프로젝트 팀은 다음에 무엇을 해야 합니까?
A. 정량적 위험 분석을 수행합니다.
B. 확률 및 영향 매트릭스를 채웁니다.
C. 관리 준비금을 계산합니다.
D. 우발적인 대응 전략을 개발하십시오.
Answer: B

NEW QUESTION: 2
Which of the following steps should the taken by a customer when conducting penetration testing on AWS?
A. Conduct penetration using Amazon Inspector, and then notify AWS support.
B. Request and wait for approval from AWS support, and then conduct testing.
C. Notify AWS support, and then conduct testing immediately.
D. Request and wait for approval from the customer's internal security team, and then conduct testing.
Answer: A

NEW QUESTION: 3
Wie viele Rollen bildet das Projekt Board?
A. Eins
B. Drei
C. Vier
D. Zwei
Answer: B

NEW QUESTION: 4
Given that the required rate of return on a common stock is 17%, the dividend growth rate is 13%, and the P/E ratio is 17, what is the expected dividend payout ratio?
A. 0.43
B. 0.68
C. Not enough information
D. 0.79
E. 0.46
Answer: B
Explanation:
Explanation/Reference:
Explanation:
The infinite period Dividend Discount Model claims that the current price of a common stock is equal to D1 / (k - g), where D1 is next period's (most often next year's) dividend, k is the required rate of return, and g is the growth rate of dividends. The earnings multiplier model goes a step further by dividing both sides of the infinite period Dividend Discount Model equation by expected earnings during the next 12 months, yielding P/E = (D1/E) / (k - g). Rearranging this results in D1/E = (P/E) x (k - g). In this question, the expected dividend payout ratio is equal to 17 x (0.17 - 0.13) = 0.68.

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