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NEW QUESTION: 1
Hinweis: Diese Frage ist Teil einer Reihe von Fragen, die dasselbe Szenario darstellen. Jede Frage in der Reihe enthält eine eindeutige Lösung, mit der die angegebenen Ziele erreicht werden können. Einige Fragensätze haben möglicherweise mehr als eine richtige Lösung, während andere möglicherweise keine richtige Lösung haben.
Nachdem Sie eine Frage in diesen Abschnitten beantwortet haben, können Sie NICHT mehr darauf zurückkommen. Infolgedessen werden diese Fragen nicht im Überprüfungsbildschirm angezeigt.
Ihr Netzwerk enthält eine Active Directory-Domäne mit dem Namen contoso.com. Die Domäne enthält einen DHCP-Server mit dem Namen Server1. Auf allen Clientcomputern wird Windows 10 ausgeführt und sie sind als DHCP-Clients konfiguriert.
Ihr Helpdesk erhielt heute Anrufe von Benutzern, die von ihrem Windows 10-Computer aus nicht auf das Netzwerk zugreifen konnten.
Sie öffnen die DHCP-Konsole wie in der Abbildung gezeigt. (Klicken Sie auf die Schaltfläche "Ausstellen".)

Sie müssen sicherstellen, dass alle Windows 10-Computer eine DHCP-Lease erhalten können.
Lösung: Sie starten den DHCP-Serverdienst.
Erfüllt dies das Ziel?
A. Nein
B. Ja
Answer: A
Explanation:
Explanation
https://technet.microsoft.com/en-us/library/dd183581(v=ws.10).aspx

NEW QUESTION: 2
Which of the following is not a limitation of the univariate Gaussian model to capture the codependence structure between risk factros used for VaR calculations?
A. The univariate Gaussian model fails to fit to the empirical distributions of risk factors, notably their fat tails and skewness.
B. It cannot capture linear relationships between risk factors.
C. Determining the covariance matrix becomes an extremely difficult task as the number of risk factors increases.
D. A single covariance matrix is insufficient to describe the fine codependence structure among risk factors as non-linear dependencies or tail correlations are not captured.
Answer: B
Explanation:
Explanation
In the univariate Gaussian model, each risk factor is modeled separately independent of the others, and the dependence between the risk factors is captured by the covariance matrix (or its equivalent combination of the correlation matrix and the variance matrix). Risk factors could include interest rates of different tenors, different equity market levels etc.
While this is a simple enough model, it has a number of limitations.
First, it fails to fit to the empirical distributions of risk factors, notably their fat tails and skewness. Second, a single covariance matrix is insufficient to describe the fine codependence structure among risk factors as non-linear dependencies or tail correlations are not captured. Third, determining the covariance matrix becomes an extremely difficult task as the number of risk factors increases. The number of covariances increases by the square of the number of variables.
But an inability to capture linear relationships between the factors is not one of the limitations of the univariate Gaussian approach - in fact it is able to do that quite nicely with covariances.
A way to address these limitations is to consider joint distributions of the risk factors that capture the dynamic relationships between the risk factors, and that correlation is not a static number across an entire range of outcomes, but the risk factors can behave differently with each other at different intersection points.

NEW QUESTION: 3
Which description refers to interlaced video?
A. Every odd scan line on the screen is drawn in one pass and every even scan line is drawn in an alternating pass.
B. The red, green, and blue components are drawn one at a time.
C. Every scan line on the screen is drawn in one pass.
D. Every odd pixel is displayed in one pass and every even pixel is displayed in an alternating pass.
Answer: A
Explanation:
http://msdn.microsoft.com/enus/library/windows/desktop/aa367729(v=vs.85).aspx

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