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  • Exam Code: 312-96
  • Exam Name: Certified Application Security Engineer (CASE) JAVA
  • Version: V17.95
  • Q & A: 400 Questions and Answers
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  • Exam Code: 312-96
  • Exam Name: Certified Application Security Engineer (CASE) JAVA
  • Version: V17.95
  • Q & A: 400 Questions and Answers
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  • Version: V17.95
  • Q & A: 400 Questions and Answers
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NEW QUESTION: 1
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A. Use Comprestimator to model the performance of the solution
B. Use Disk Magic to model the right configuration
C. Use Capacity Magic to model the performance of the solution
D. Use DS8QTool to model the right configuration
Answer: B

NEW QUESTION: 2

A. Option D
B. Option B
C. Option A
D. Option C
Answer: C,D

NEW QUESTION: 3
Dick Boe Enterprises, an all-equity firm, has a corporate beta coefficient of 1.5. The financial manager is evaluating a project with an IRR of 21 percent, before any risk adjustment. The risk-free rate is 10 percent, and the required rate of return on the market is 16 percent. The project being evaluated is riskier than Boe's average project, in terms of both beta risk and total risk. Which of the following statements is most correct?
A. The project should be rejected since its IRR (before risk adjustment) is less than it's required return.
B. The project should be accepted since its IRR (before risk adjustment) is greater than its required return.
C. The accept/reject decision depends on the risk-adjustment policy of the firm. If the firm's policy were to reduce a riskier-than-average project's IRR by 1 percentage point, then the project should be accepted.
D. Riskier-than-average projects should have their IRRs increased to reflect their added riskiness. Clearly, this would make the project acceptable regardless of the amount of the adjustment.
E. Projects should be evaluated on the basis of their total risk alone. Thus, there is insufficient information in the problem to make an accept/reject decision.
Answer: C
Explanation:
Explanation/Reference:
Explanation:
k(s) = 10% + (16% - 10%)1.5 = 10% + 9% = 19%.
Original IRR = 21%. 21% - Risk adjustment 1% = 20%.
Risk adjusted IRR = 20% > k(s) = 19%.

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