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Exam Code: HPE6-A84
Exam Name: Aruba Certified Network Security Expert Written ExamCertification
Version: V16.75
Q & A: 400 Questions and Answers
HPE6-A84 Free Demo download
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NEW QUESTION: 1
中規模企業のIT部門で働いています。機密情報が数回間違った手に渡されました。これは会社のイメージを傷つけました。会社のラップトップの組織的なセキュリティ対策を提案するように求められました。あなたがとるべき最初のステップは何ですか?
A. ラップトップおよびUSBスティックのハードドライブを暗号化します
B. セキュリティ担当者を任命する
C. アクセス制御ポリシーを設定します
D. モバイルメディア(PDA、ラップトップ、スマートフォン、USBスティック)に関するポリシーを策定する
Answer: D
NEW QUESTION: 2
A network administrator is implementing NAE on AOS-CX switches. When attempting to create an agent on a particular switch, the agent appears in the NAE Agents panel with a red triangle error symbol and a status of
"Unknown".
What is the cause of this issue?
A. The administrator does not have the appropriate credentials to interact with NAE
B. A connectivity issue exists between NAE and the AOS-CX switch
C. The number of scripts or agents has exceeded the hardware's capabilities
D. The RESTful API has not been enabled on the AOS-CX switch
Answer: B
NEW QUESTION: 3
To test whether small-cap stocks perform worse than large stocks under the Fama-French three-factor model, you set up the following hypothesis:
Ho: Expected excess returns of small stocks = 0
H1: Expected excess returns of small stocks < 0
The excess returns are returns adjusted for risk using the Fama-French three-factor model. In this setup, which of the following is/are true?
I. You must employ a right-tailed test.
II. The rejection region for the z-statistic on the excess return extends from negative infinity to the critical value associated with the significance level.
III. It is harder to reject the null than in the case where the alternative is specified as H1: Excess returns are non-zero.
A. II only
B. none of these answers
C. I only
D. I & III
E. II & III
Answer: A
Explanation:
Explanation/Reference:
Explanation:
Since the rejection region for the null is to the left of the maintained null value of zero, you must employ a left-tailed test. In that case, the rejection region for the z-statistic on the excess return extends from negative infinity to the critical value associated with the significance level. Also note that it is harder to reject the null under a two-tailed test than under a one-tailed test since the critical value for any given significance level is higher (in magnitude) for a two-tailed test.
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