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NEW QUESTION: 1
Which of the following are the minimum requirements needed to classify traffic marked with DSCP AF11, AF12, and AF13 into the AF forwarding class and provide fair treatment to the drop precedence settings? (Choose three)
A. 3 queues
B. Profile mode queues
C. 1 queue
D. 1 forwarding class, with 3 subclasses
E. 1 forwarding class, with 2 subclasses
F. 3 forwarding classes
G. Priority mode queues
Answer: B,C,E

NEW QUESTION: 2
You manage an Office 365 tenant that uses an Enterprise E1 subscription. You create a policy to record email messages for all recipients.
You observe that email messages are not being recorded.
You need to ensure that all email messages are recorded.
Which Windows PowerShell cmdlet should you run?
A. Set-MailboxJunkEmailConfiguration
B. Set-CsPrivacyConfiguration
C. Start-ManagedFolderAssistant
D. Set-MalwareFilterPolicy
E. Enable-JournalRule
F. Set-HostedContentFilterPolicy
G. New-RetentionPolicyTag
H. Set-CsUser
Answer: E
Explanation:
Explanation/Reference:
References:
https://docs.microsoft.com/en-us/exchange/security-and-compliance/journaling/journaling

NEW QUESTION: 3
The area of one square face of a rectangular prism is 121 square units. If the volume of the prism is 968
cubic units, what is the surface area of the prism?
A. 512 square units
B. 352 square units
C. 1,452 square units
D. 528 square units
E. 594 square units
Answer: E
Explanation:
Explanation/Reference:
The area of a square is equal to the length of a side, or edge, of the square times itself. If the area of a
square face is 121 square units, then the lengths of two edges of the prism are 11 units. The volume of
the prism is 968 cubic units. The volume of prism is equal to, where is the length of the prism, w is the
width of the prism, and is the height of the prism. The length and width of the prism are both 11 units.

The height is equal to: 968 = (11)(11) , 968 = 121= 8. The prism has two square faces and four

rectangular faces. The area of one square face is 121 square units. The area of one rectangular face is (8)
(11) = 88 square units. Therefore, the total surface area of the prism is equal to: 2(121) + 4(88) = 242 +
3 52 = 594 square units.