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Nokia OSPF Routing Protocol Exam
- Exam Number/Code : 4A0-113
- Exam Name : Nokia OSPF Routing Protocol Exam
- Questions and Answers : 213 Q&As
- Update Time: 2019-01-10
- Price:
$ 99.00$ 39.00
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NEW QUESTION: 1
Aus dem neuesten Earned Value (EV) -Bericht eines Projekts geht hervor, dass für eine bestimmte Aufgabe eine Schätzung bei Fertigstellung (EAC) von 550.000 USD und ein Budget bei Fertigstellung (BAC) von 500.000 USD vorliegt. Was sollte der Projektmanager mit dieser Aufgabe erleben?
A. Eine Budgetüberschreitung nach Abschluss
B. Fertigstellung unter Budget
C. Fertigstellung genau im Budget
D. Ein Budget, für dessen Fortführung die Genehmigung des Sponsors erforderlich ist
Answer: A
NEW QUESTION: 2
An administrator needs to take a single node down for maintenance. Which two steps should the administrator take? (Choose two)
A. Verify the data resiliency status of the cluster.
B. Reclaim the licenses to the Nutanix Support Portal.
C. Make sure Auto Evacuation is enabled
D. Shut down or live migrate all VMs off of the node.
Answer: A,D
Explanation:
https://portal.nutanix.com/page/documents/details/?targetId=AHV-Admin-Guide-v51:AHV-Admin-Guide-v51
NEW QUESTION: 3
Refer to the exhibit.
All ports are members of VLAN 10. Considering the default cost of upstream bridges to the root bridge is equal, which option will be the new root port for VLAN 10?
A. interface f0/21
B. interface f0/15
C. interface f0/13
D. interface f0/14
Answer: A
Explanation:
Explanation/Reference:
Explanation:
Root Port election on each bridge
Each (non-Root) bridge has exactly one Root Port, which represents the best path to the Root Bridge.
Total Path Cost to root - lowest prevails (local Root Port cost added upon receipt of Configuration -
PDUs on that port, from the direction of Root Bridge)
Connected Bridge ID - lowest prevails
Connected Port ID (Port Priority + Port#) - lowest prevail-
Local Port ID - lowest prevails
In this case, fa0/21 has the lowest cost, so it will be the root port.
Reference: https://community.extremenetworks.com/extreme/topics/802_1d_spanning_tree_election_rules