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NEW QUESTION: 1
You find that a vFC interface is down. Although the switch sent a VLAN response, the response was not received by the CNA, which caused the vFC interface to go down. Which statement describes the most probable cause of this problem?
A. There is a firmware issue on the FCoE driver.
B. DCBX is misconfigured.
C. CoS settings are mismatched between the switch and the host.
D. The VLAN ID of the bound interface to the vFC is a non-FCoE VLAN I
E. CNA does not support FCoE.
Answer: D

NEW QUESTION: 2
一般データ保護規則（GDPR）の第33条によると、コントローラーは不当な遅延を伴わず、可能であれば、それを認識してから72時間以内でなければなりません。個人データ侵害を監督当局に通知する。この義務の不履行について、部分的に最大限まで
A. Up to € 500.000 with a minimum of € 120.000
B. € 20.000.000 or 4% of the annual global turnover, whichever is higher
C. € 10 000.000 or 2% of the annual global tumor, whichever is higher
D. Up to € B20.000 with a minimum of € 350.000
Answer: B

NEW QUESTION: 3
Gregg Goebel and Mason Erikson are studying for the Level 1 CFA examination. They have just started the section on Portfolio Management and Erikson is having difficulty with the equations for the covariance (cov1,2) and the correlation coefficient (r1,2) for two-stock portfolios. Goebel is confident with the material and creates the following quiz for Erikson. Using the information in the table below, he asks Erickson to fill in the question marks.
Which of the following choices correctly gives the covariance for Portfolio J and the correlation coefficients for Portfolios K and L, respectively?
A. 0.110, 0.224, 0.076.
B. 0.083, 0.011, 0.417.
C. 1.680, 0.002, 0.000.
D. 0.011, 0.833, 0.056.
Answer: D
Explanation:
Explanation/Reference:
Explanation:
The calculations are as follows:
Portfolio J covariance= cov1,2= (r1,2) * (ꢀ1) * (ꢀ2) = 0.75 * 0.08 * 0.18 = 0.0108, or 0.011.
Portfolio K correlation coefficient= (r1,2) = cov1,2/ [ (ꢀ1) * (ꢀ2) ] = 0.02 / (0.20 * 0.12) = 0.833 Portfolio L correlation coefficient= (r1,2) = cov1,2/ [ (ꢀ1) * (ꢀ2)1/2] = 0.003 / (0.18 * 0.091/2) = 0.003 / (0.18 * 0.30) = 0.056Remember:The standard deviation is the square root of the variance. Read carefully on the exam!

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