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NEW QUESTION: 1
다음 버킷 정책의 결과는 무엇입니까?

정답을 선택하십시오.
선택 해주세요:
A. 버킷 mybucket에 대한 모든 액세스가 거부됩니다.
B. AWS 계정 번호 111111111의 사용자 표시가 버킷에 대한 모든 액세스를 허용하지만 다른 모든 사람이 버킷에 대한 액세스를 거부 할 수 있습니다.
C. 버킷 mybucket에 대한 모든 액세스를 허용합니다
D. 이 중 어느 것도
Answer: A
Explanation:
The policy consists of 2 statements, one is the allow for the user mark to the bucket and the next is the deny policy for all other users. The deny permission will override the allow and hence all users will not have access to the bucket.
Options A,B and D are all invalid because this policy is used to deny all access to the bucket mybucket For examples on S3 bucket policies, please refer to the below Link:
http://docs.aws.amazon.com/AmazonS3/latest/dev/example-bucket-policies.htmll The correct answer is: It will deny all access to the bucket mybucket Submit your FeedbacK/Quenes to our Experts

NEW QUESTION: 2
When primary functions are provided by VSANs?
A. Software-based isolation of traffic and independent fabric services per VSAN
B. independent fabric services pet VSAN and zoning
C. Hardware-based isolation of traffic and independentfabric services per VSAN
D. Specific driver configuration and FSPFrouting
Answer: B

NEW QUESTION: 3
Which of the following statements is true:
I. If the sum of its parameters is less than one, GARCH is a mean reverting model of volatility, while EWMA is never mean reverting II. Standardized returns under both EWMA and GARCH show less non-normality than non standardized returns III. Steady state variance under GARCH is affected only by the persistence coefficient IV. Good risk measures are always sub-additive
A. I & II
B. I, II and III
C. I, II and IV
D. II, III and IV
Answer: C
Explanation:
Explanation
GARCH is a mean reverting model of volatility, with a steady state mean that the model reverts to in the absence of market shocks. EWMA is not mean reverting and volatility under EWMA stays constant in the absence of shocks. Therefore statement I is correct.
Both EWMA and GARCH models are designed to address volatility clustering, which explains much of the non-normality of returns. When returns are standardized to the volatility calculations under either of these methods, the returns appear far closer to the normal distribution than non-standardized returns. (If it were not to, then there would have been no point in using these techniques.) Statement II is correct.
Steady state variance under GARCH is defined as / (1 - - ), where and are the two parameters (called the reaction and persistence coefficient respectively). Clearly, it is affected by more than just the persistence coefficient, therefore statement III is not correct.
Sub-additivity is a very desired property in risk measures. It implies the sum of the parts is greater than the whole. In the case of risk measures, the whole is smaller than the sum of the parts due to diversification.
Statement IV is true.
Therefore the correct answer is Choice 'c'