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NEW QUESTION: 1
Your network contains an Active Directory domain named contoso.com. The domain contains five domain controllers.
You purchase Microsoft 365 and plan to implement several Microsoft 365 services.
You need to identify an authentication strategy for the planned Microsoft 365 deployment. The solution must meet the following requirements:
* Ensure that users can access Microsoft 365 by using their on-premises credentials.
* Use the existing server infrastructure only.
* Store all user passwords on-premises only.
* Be highly available.
Which authentication strategy should you identify?
A. pass-through authentication and seamless SSO with password hash synchronization
B. federation
C. password hash synchronization and seamless SSO
D. pass-through authentication and seamless SSO
Answer: D

NEW QUESTION: 2
When an RTC user logs onto the JTS Application Administration Web Page to create a new RTC user, the
'Users' menu does not appear.
What is the reason for this?
A. The user is not registered as a member of the project area.
B. The user does not have JazzAdmins Repository Permission.
C. The user does not have the proper RTC Client Access License.
D. The user does not have JazzProjectAdmins Repository Permission.
Answer: A

NEW QUESTION: 3
-- Exhibit -

-- Exhibit -
Click the Exhibit button.
On AS1, which two attributes are used to influence inbound traffic from the other ASs shown in the exhibit? (Choose two.)
A. local preference
B. AS path
C. MED
D. origin
Answer: B,D

NEW QUESTION: 4
You run a mutual fund that holds 24 stocks. Each week, you intend to comprehensively review 3 of them.
Assuming this is the first week you are doing this, how many ways can you choose 3 from the 24?
A. 1,492.
B. 2,024.
C. 2,048.
D. 1,024.
Answer: B
Explanation:
Explanation/Reference:
Explanation:
The combination, or binomial formula, gives the number of ways that k objects can be chosen from n items, without regard to the order of choosing. The formula is n_C_k = (n choose k) = n! / [k! *(n-k)!]. In this case, we have (24 choose 3) = 24! / [3! * 21!] = (24 * 23 * 22 ) / (6!) = 2,024.