ISACA CISA-KR dumps - in .pdf

CISA-KR pdf
  • Exam Code: CISA-KR
  • Exam Name: Certified Information Systems Auditor (CISA Korean Version)
  • Version: V17.95
  • Q & A: 400 Questions and Answers
  • PDF Price: $51.98

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  • Exam Code: CISA-KR
  • Exam Name: Certified Information Systems Auditor (CISA Korean Version)
  • Version: V17.95
  • Q & A: 400 Questions and Answers
  • PDF Version + PC Test Engine + Online Test Engine
  • Value Pack Total: $103.96  $66.98
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ISACA CISA-KR dumps - Testing Engine

CISA-KR Testing Engine
  • Exam Code: CISA-KR
  • Exam Name: Certified Information Systems Auditor (CISA Korean Version)
  • Version: V17.95
  • Q & A: 400 Questions and Answers
  • Software Price: $51.98
  • Testing Engine

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NEW QUESTION: 1

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

NEW QUESTION: 2
You have a List control that is populated with product XML data. The product data includes the name and price of the product. You want the name and the price values to appear concatenated in the label field of the List. You do NOT want to affect the underlying data. The name and price values are separate nodes in the XML.
Which two approaches could be used to achieve the desired result (Choose two)?
A. Create a custom style for the List control to display the data
B. Bind the dataProvider property of the List to an E4X statement with the XML
C. Specify "{name} {price}" in the labelField property of the List control
D. Use the labelFunction property of the List control
E. Create a custom ItemRenderer to display the data
Answer: D,E

NEW QUESTION: 3
The probability of default of a security during the first year after issuance is 3%, that during the second and third years is 4%, and during the fourth year is 5%. What is the probability that it would not have defaulted at the end of four years from now?
A. 88.53%
B. 88.00%
C. 12.00%
D. 84.93%
Answer: D
Explanation:
Explanation
The probability that the security would not default in the next 4 years is equal to the probability of survival at the end of the four years. In other words, =(1 - 3%)*(1 - 4%)*(1 - 4%)*(1 - 5%) = 84.93%. Choice 'd' is the correct answer.

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