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  • Exam Number/Code : C-SACP-2308
  • Exam Name : SAP Certified Application Associate - SAP Analytics Cloud: Planning
  • Questions and Answers : 260 Q&As
  • Price: $ 99.00 $ 39.00

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NEW QUESTION: 1
Welche der folgenden Punkte ist am wichtigsten, wenn einer Abteilung das Eigentum an einem Vermögenswert zugewiesen wird?
A. Der Besitz des Vermögenswerts sollte regelmäßig überprüft werden
B. Individuelle Rechenschaftspflicht sollte gewährleistet sein
C. Alle Mitglieder sollten in ihren Verantwortlichkeiten geschult werden
D. Die Abteilung sollte dem Geschäftsinhaber Bericht erstatten
Answer: C

NEW QUESTION: 2

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

NEW QUESTION: 3
You can use the ____ command of the AWS Config service CLI to see the compliance state of each of your rules.
A. get-compliance-details-by-resource
B. describe-compliance-by-resource
C. get-compliance-details-by-config-rule
D. describe-compliance-by-config-rule
Answer: D
Explanation:
You can use the describe-compliance-by-config-rule command of the AWS Config CLI to see the compliance state of each of your rules. For each rule that has a compliance type of NON_COMPLIANT, AWS Config returns the number of noncompliant resources for the CappedCount parameter.
Reference:
http://docs.aws.amazon.com/config/latest/developerguide/evaluate-config_view-compliance.html

NEW QUESTION: 4
A bell-shaped, symmetrical frequency distribution has a mean of 10. If 16% of the observations in the distribution are negative, what is the coefficient of variation of X?
A. 10.0
B. 0.1
C. 1.0
Answer: C
Explanation:
The fraction of observations which are less than zero equals 16% i.e. the fraction of observations which are less than (mean - 10) equals 16% (given). Since the distribution is symmetrical about the mean, this implies that the fraction of observations which are more than (mean + 10) also equals 16%. Thus, the fraction of the observations lying between 0 and 20 equals 1-0.16-0.16 = 0.68. For a bell-shaped, symmetrical frequency distribution, 68% of the observations lie within one standard deviation of the mean. Hence, the standard deviation of the distribution equals 10. The coefficient of variation is then equal to standard deviation/mean = 10/10 = 1.

 

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