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NEW QUESTION: 1
A service receives a request to assign an office to a new employee.
The service rejects the username and/or password provided
What type of fault condition do you configure to return an appropriate response?
A. Queue when
B. Security error
C. Service error
D. Mapping error
Answer: B

NEW QUESTION: 2
You are designing a stored procedure for a database named DB1.
The following requirements must be met during the entire execution of the stored procedure:
The stored procedure must only read changes that are persisted to the database.

SELECTstatements within the stored procedure should only show changes to the data that are made

by the stored procedure.
You need to configure the transaction isolation level for the stored procedure.
Which Transact-SQL statement or statements should you run?
A. SET TRANSACTION ISOLATION LEVEL READ UNCOMMITED
ALTER DATABASE SET READ_COMMITED_SNAPSHOT OFF
B. SET TRANSACTION ISOLATION LEVEL READ UNCOMMITED
ALTER DATABASE DB1 SET READ_COMMITED_SNAPSHOT ON
C. SET TRANSACTION ISOLATION LEVEL SERIALIZABLE
D. SET TRANSACTION ISOLATION LEVEL READ COMMITED
ALTER DATABASE DB1 SET READ_COMMITED_SNAPSHOT OFF
Answer: D
Explanation:
Explanation/Reference:
Explanation:
READ COMMITTED specifies that statements cannot read data that has been modified but not committed
by other transactions. This prevents dirty reads. Data can be changed by other transactions between
individual statements within the current transaction, resulting in nonrepeatable reads or phantom data. This
option is the SQL Server default.
Incorrect Answers:
A, D: READ UNCOMMITTED specifies that statements can read rows that have been modified by other
transactions but not yet committed.
References: https://docs.microsoft.com/en-us/dotnet/framework/data/adonet/sql/snapshot-isolation-in-sql-
server

NEW QUESTION: 3
The sum of the squares of 1,200 observations equals 9,830. The sum of the observations equals 1,510.
The population standard deviation of the observations equals ________.
A. 4.22
B. 5.31
C. 6.61
D. 2.57
Answer: D
Explanation:
Explanation/Reference:
Explanation:
For N observations, it is easy to show that
population variance*N = (sum of squares) - N*(mean