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NEW QUESTION: 1
Sie planen, einen Server bereitzustellen, der für ETL-Prozesse (Extraktion, Umwandlung und Laden) vorgesehen ist.
Sie möchten sicherstellen, dass SSIS-Pakete (SQL Server Integration Services) auf diesem dedizierten ETL-Server und nicht auf einem anderen Server ausgeführt werden, auf dem sie gestartet wurden.
Welche der folgenden Funktionen müssen Sie zusätzlich zu SSIS auf dem ETL-Server installieren, um dieses Ziel zu erreichen?
A. SQL Server Analysis Services
B. Client Tools SDK
D. SQL Server Reporting Services
NEW QUESTION: 2
You are designing a large distributed application with 30 microservices. Each of your distributed microservices needs to connect to a database back-end. You want to store the credentials securely.
Where should you store the credentials?
A. In a secret management system
B. In an environment variable
C. In the source code
D. In a config file that has restricted access through ACLs
A is not correct because storing credentials in source code and source control is discoverable, in plain text, by anyone with access to the source code. This also introduces the requirement to update code and do a deployment each time the credentials are rotated.
B is not correct because consistently populating environment variables would require the credentials to be available, in plain text, when the session is started.
C is correct because key management systems generate, use, rotate, encrypt, and destroy cryptographic keys and manage permissions to those keys.
D is not correct because instead of managing access to the config file and updating manually as keys are rotated, it would be better to leverage a key management system. Additionally, there is increased risk if the config file contains the credentials in plain text.
NEW QUESTION: 3
P(x, y) is the intersection point between the circle (x2 + y2 = 4) and the line (y = x +2). Which of the following can be the point P?
A. (0, -2).
B. (1, 2).
C. (-2, 0).
D. (2, 2).
E. (2, 0).
First, draw the circle and the line. The circle is centered at (0, 0) with a radius of 2.
You can see that the line and the circle intersect at two points: (-2, 0) and (0, 2). Another way is to insert y
= x+2 into the equation of the circle and solve it.
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