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NEW QUESTION: 1
You administer an environment that uses a Windows Server 2012 R2 Hyper-V cluster and System Center
2012 R2 Virtual Machine Manager (VMM). You plan to deploy two virtual machines (VMs) that host a line- of-business (LOB) application.
The VMs must reside on the same Hyper-V host server at all times. The LOB application does NOT require high availability.
You need to deploy the VMs.
What should you do?
A. Configure the VMs to use the same VM network.
B. Add a custom property to both VMs, and assign the same value to each property. Configure the Hyper- V host cluster to use the same custom property and value. Configure a custom placement rule that uses filters that are based on the custom property and value.
C. Add a custom property to both VMs, and assign the same value to each property. Configure the VMs as members of the same availability set.
D. Configure the VMs to reside on the same storage area networks (SANs).
Answer: B
Explanation:
Explanation/Reference:
Ref: http://blogs.technet.com/b/scvmm/archive/2013/03/11/custom-placement-rules-and-availability-sets- in-scvmm-2012-sp1.aspx

NEW QUESTION: 2
DRAG DROP
Drag and drop each DMVPN in the left to the correct statement in the right.
Select and Place:
Answer:
Explanation:

NEW QUESTION: 3
Which of the following Incident handling process phases is responsible for defining rules, collaborating human workforce, creating a back-up plan, and testing the plans for an enterprise?
A. Containment phase
B. Identification phase
C. Preparation phase
D. Eradication phase
E. Recovery phase
Answer: C

NEW QUESTION: 4
You wish to count the number of ways in which n objects can be assigned to k different categories, with n_i members in the ith category. The counting method you should use is:
A. None of these answers is correct.
B. The multinomial formula.
C. The binomial formula.
D. The permutation rule.
Answer: B
Explanation:
Explanation/Reference:
Explanation:
The number of ways that you can arrange n objects so that there are n_1 of one kind, n_2 of another kind, and so on, up to n_k of a kth kind, is found by using the multinomial formula: n! / [(n_1)! * (n_2)! * ... * (n_k)!].

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