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NEW QUESTION: 1

A. Option B
B. Option C
C. Option A
D. Option D
Answer: B,D

NEW QUESTION: 2
Your client wants to use a central RADIUS server for management authentication when connecting to the FortiGate GUI and provide different levels of access for different types of employees.
Which three actions are required to provide the requested functionality? (Choose three.)
A. Create multiple administrator profiles with matching RADIUS VSAs.
B. Enable accprofile-overridein the CLI.
C. Enable radius-vdom-overrideon the CLI.
D. Set the RADIUS authentication type to MS-CHAPv2.
E. Create a wildcard administrator on the FortiGate.
Answer: B,C,E

NEW QUESTION: 3
You need to implement the company's integration requirements.
Which integration strategies should you use? To answer, drag the appropriate integration strategies to the correct requirements. Each integration strategy may be used once, more than once, or not at all. You may need to drag the split bar between panes or scroll to view content.
NOTE: Each correct selection is worth one point.

Answer:
Explanation:

Explanation:
Box 1: asynchronous
An asynchronous pattern is a non-blocking pattern, where the caller submits the request and then continues without waiting for a response.
Box 2: Synchronous
A synchronous pattern is a blocking request and response pattern, where the caller is blocked until the callee has finished running and gives a response.
Box 3: Synchronous
Box 4: asynchronous
Batch data is asynchronous.
Reference:
https://docs.microsoft.com/en-us/dynamics365/fin-ops-core/dev-itpro/data-entities/integration-overview#synchronous-vs-asynchronous-integration-patterns

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. The multinomial formula.
B. The permutation rule.
C. None of these answers is correct.
D. The binomial formula.
Answer: A
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)!].