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NEW QUESTION: 1
Sie haben ein Azure-Abonnement, das eine virtuelle Maschine mit dem Namen VM1 enthält. VM1 hostet eine Branchenanwendung, die rund um die Uhr verfügbar ist. VM1 verfügt über eine Netzwerkschnittstelle und eine verwaltete Festplatte. VM1 verwendet die Größe D4s v3.
Sie planen, die folgenden Änderungen an VM1 vorzunehmen:
* Ändern Sie die Größe auf D8s v3.
* Fügen Sie eine verwaltete 500-GB-Festplatte hinzu.
* Fügen Sie die Puppet Agent-Erweiterung hinzu.
* Fügen Sie eine zusätzliche Netzwerkschnittstelle hinzu.
Welche Änderung führt zu Ausfallzeiten für VM1?
A. Fügen Sie die Puppet Agent-Erweiterung hinzu.
B. Ändern Sie die Größe auf D8s v3.
C. Fügen Sie eine verwaltete 500-GB-Festplatte hinzu.
D. Fügen Sie eine zusätzliche Netzwerkschnittstelle hinzu.
Answer: B
Explanation:
Erläuterung
Während der Größenänderung muss die VM angehalten sein.
Referenzen: https://azure.microsoft.com/en-us/blog/resize-virtual-machines/

NEW QUESTION: 2
Your customer has created a new script and deployed it to the agents in the call center within incident workflows. However, the script hangs on execution.
Identify two reasons for this.
A. The agents are not able to get to the pages where they can end the script.
B. The script beginning and ending buttons are not enabled for the script pages.
C. No exit or finished event is being triggered on the script pages.
D. No return events are listed in the incident workflow for the script to use.
Answer: C,D

NEW QUESTION: 3
Which layers are in the Software-Defined Networking (SDN) architecture? (Select three.)
A. Control layer
B. Logic layer
C. Application layer
D. Infrastructure layer
E. Persistence layer
F. Virtual layer
Answer: A,C,D
Explanation:
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NEW QUESTION: 4
There are three bonds in a diversified bond portfolio, whose default probabilities are independent of each other and equal to 1%, 2% and 3% respectively over a 1 year time horizon. Calculate the probability that exactly 1 of the three bonds will default.
A. 2%
B. 5.8%
C. .011%
D. 0%
Answer: B
Explanation:
Explanation
The probability that only one of the three bonds will default is equal to the sum of the probabilities of the three scenarios where one bond defaults and the other two survive. This probability is given by 1%*(1 - 2%)*(1 -
3%) + (1 - 1%)*2%*(1 - 3%) + (1 - 1%)*(1 - 2%)*3% = 5.7818%. Choice 'c' is the correct answer.