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NEW QUESTION: 1
Which set of statements about the deployment options for Cisco UCS Central Software is true?
A. Cisco UCS Central Software can he installed in a physical or a hypervisor environment. VMware, Microsoft Hyper-V, and KVM hypervisor environments are supported.
B. Cisco UCS Central Software can be installed in a physical or a hypervisor environment. Only VMware and KVM hypervisor environments are supported.
C. Cisco UCS Central Software can be installed only in a VMware and Microsoft Hyper-V virtual environment.
D. Cisco UCS Central Software can be installed only in a physical environment, due to extreme I/O and networking needs.
Answer: B
Explanation:
Explanation
Explanation
Explanation/Reference:
UCS Central can only be installed in a hypervisor, but may be installed in VMW are ESXi, Hyper-V, and KVM.
This isn't an option
Reference:
https://www.cisco.com/c/en/us/td/docs/unified_computing/ucs/ucs-central/install-upgrade/1-3/b_Cisco_UCSC_I
NEW QUESTION: 2
A Veritas Enterprise Vault 12.x for Exchange (EV) administrator is performing an EV disaster recovery. The administrator has successfully restored the EV Directory database. Which additional components must be recovered to the same point in time to ensure a successful recovery?
A. Vault Store database, Server Cache location, Indexes, and Vault Store Partition(s)
B. Fingerprint database, Vault Store partition table, Vault Store database(s), and Indexes
C. Fingerprint database, Exchange Transaction Logs, Vault Store Partition(s), and Indexes
D. Fingerprint database, Vault Store database(s), Indexes, and Vault Store Partition(s)
Answer: D
NEW QUESTION: 3
If 20 typists can type 48 letters in 20 minutes, then how many letters will 30 typists working at the same rate complete in 1 hour?
A. 0
B. 1
C. 2
D. 3
E. 4
Answer: D
Explanation:
Explanation/Reference:
Explanation:
First calculate the number of letters completed by 30 typists in 20 minutes. Let x = the number of letters typed by 30 typists and set up the proportion typists/letters = 20/48 = 30/x. Cross-multiply to get 20x
1,440. Divide both sides by 20 and get x = 72. Since 20 minutes is one-third of an hour, multiply 72 × 3
216 to get the total letters for one hour.
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