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NEW QUESTION: 1
You have a Microsoft Exchange Server 2019 organization.
You have a database availability group (DAG) that contains the members and databases shown in the following table.

EX01 fails.
All users report that they can access their email normally.
You resolve the issue on EX01.
You need to return the DAG to its original configuration as quickly as possible.
What should you do?
A. Activate a copy of Mail1 on EX01
B. Suspend database copy operations on Mail1, Mail2, and Mail3
C. Reseed Mail1 on EX01
D. Resume the replication of Mail1, Mail2, and Mail3 on EX01
Answer: D

NEW QUESTION: 2
Which two [2] tools are used to modify a domain ID on a Brocade series switch?
A. Control Center
B. WebTools
C. Fabric OS CLI
D. Configupload
Answer: B,C

NEW QUESTION: 3
You are adding a function to a membership tracking application. The function uses an integer named memberCode as an input parameter and returns the membership type as a string.
The function must meet the following requirements:
* Return "Non-Member" if the memberCode is 0.
* Return "Member" if the memberCode is 1.
* Return "Invalid" if the memberCode is any value other than 0 or 1.
You need to implement the function to meet the requirements.
How should you complete the relevant code? (To answer, drag the appropriate statements to the correct locations in the answer area. Each statement 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.)

Answer:
Explanation:

Explanation

Example:
int caseSwitch = 1;
switch (caseSwitch)
{
case 1:
Console.WriteLine("Case 1");
break;
case 2:
Console.WriteLine("Case 2");
break;
default:
Console.WriteLine("Default case");
break;
}
Reference: switch (C# Reference)
https://msdn.microsoft.com/en-us/library/06tc147t.aspx

NEW QUESTION: 4
A 30-year, semi-annual pay, 5% coupon bond is priced at par. A bond valuation model indicates that a
1 00 basis point increase in required return will produce a price of $861.62, and a 100 basis point decline in required return will produce a price of $1,173.80. The duration of this bond is:
A. 15.61
B. 7.80
C. 3.15
Answer: A
Explanation:
(1173.80 - 861.62)/(2 x 1000 x 0.01) = 15.61